Math Questions

The best high school and college tutors are just a click away, 24×7! Pick a subject, ask a question, and get a detailed, handwritten solution personalized for you in minutes. We cover Math, Physics, Chemistry & Biology.
Adrienne and her brother John each inherit ($7,000 that they use to open savings accounts with.
Adrienne's account earns 4.7% annual compound interest and John's account earns 4.7% annual
simple interest. Neither makes any additional deposits or withdrawals for 10 years.
a. Who's account will be worth more at the end of 10 years?
b. How much more will the account be worth?
Math
Basic Math
Adrienne and her brother John each inherit ($7,000 that they use to open savings accounts with. Adrienne's account earns 4.7% annual compound interest and John's account earns 4.7% annual simple interest. Neither makes any additional deposits or withdrawals for 10 years. a. Who's account will be worth more at the end of 10 years? b. How much more will the account be worth?
Provide an appropriate response.
The scores of the top ten finishers in a recent golf tournament are listed below. Find the mean score.
71 67 67 72 76 72 73 68 72 72

68
71
72
67
Math
Basic Math
Provide an appropriate response. The scores of the top ten finishers in a recent golf tournament are listed below. Find the mean score. 71 67 67 72 76 72 73 68 72 72 68 71 72 67
Margaret is saving money at a constant rate. Suppose she initially has $80 saved, and after 4 months, she has $180 saved.
Which of these expresses the rate at which Margaret is saving?
Select the correct answer below:
25 dollars per month
25 months per dollar
100 dollars per month
-25 dollars per month
80 months per dollar
Math
Basic Math
Margaret is saving money at a constant rate. Suppose she initially has $80 saved, and after 4 months, she has $180 saved. Which of these expresses the rate at which Margaret is saving? Select the correct answer below: 25 dollars per month 25 months per dollar 100 dollars per month -25 dollars per month 80 months per dollar
In regular polygons, if the number of sides, n, is odd, the lines of symmetry will pass through a ____ and the ____ of the opposite side. If n is even, then the lines of symmetry will pass through two ____ vertices or the of two opposite sides.
Math
Basic Math
In regular polygons, if the number of sides, n, is odd, the lines of symmetry will pass through a ____ and the ____ of the opposite side. If n is even, then the lines of symmetry will pass through two ____ vertices or the of two opposite sides.
The phone company A Fee and Fee has a monthly cellular plan where a customer pays a flat monthly fee and then a certain amount of money per minute used on the phone. If a customer uses 280 minutes, the monthly cost will be $142. If the customer uses 650 minutes, the monthly cost will be $290.
A. Find an equation in the form y = ma+b, where is the number of monthly minutes used and y is the total monthly cost of the A Fee and Fee plan.
y =
B. If 907 minutes are used, the total cost will be
Math
Straight lines
The phone company A Fee and Fee has a monthly cellular plan where a customer pays a flat monthly fee and then a certain amount of money per minute used on the phone. If a customer uses 280 minutes, the monthly cost will be $142. If the customer uses 650 minutes, the monthly cost will be $290. A. Find an equation in the form y = ma+b, where is the number of monthly minutes used and y is the total monthly cost of the A Fee and Fee plan. y = B. If 907 minutes are used, the total cost will be
A total of 246 tickets were sold for the school play. They were either adult tickets or student tickets. The number of student tickets sold was two times the number of adult tickets sold. How many adult tickets were sold?
Math
Basic Math
A total of 246 tickets were sold for the school play. They were either adult tickets or student tickets. The number of student tickets sold was two times the number of adult tickets sold. How many adult tickets were sold?
If money can be invested at 3.7% compounded quarterly, which is larger, $659 now or $1000 in 10 years? Use present value to decide.
The present value of $1000 in 10 years is $
(Do not round until the final answer. Then round to the nearest cent as needed.)
Which value is larger?
A. $659 now
B. $1000 in 10 years
Math
Basic Math
If money can be invested at 3.7% compounded quarterly, which is larger, $659 now or $1000 in 10 years? Use present value to decide. The present value of $1000 in 10 years is $ (Do not round until the final answer. Then round to the nearest cent as needed.) Which value is larger? A. $659 now B. $1000 in 10 years
Haloween is a Holiday that many people observe on the last day of October every year Children and adult's dress in costumes and go door to-door asking for candy. Some people hoste partys and serve Halloween treats such as caramel apples, pop corn, and cidar. Others celebrate by telling scary stories or watching spookey movies.
Math
Basic Math
Haloween is a Holiday that many people observe on the last day of October every year Children and adult's dress in costumes and go door to-door asking for candy. Some people hoste partys and serve Halloween treats such as caramel apples, pop corn, and cidar. Others celebrate by telling scary stories or watching spookey movies.
How long will it take money to double if it is invested at the following rates?
(A) 7.3% compounded daily
(B) 14.6% compounded daily
(A) years
(Round to two decimal places as needed.)
(B) years
(Round to two decimal places as needed.)
Math
Basic Math
How long will it take money to double if it is invested at the following rates? (A) 7.3% compounded daily (B) 14.6% compounded daily (A) years (Round to two decimal places as needed.) (B) years (Round to two decimal places as needed.)
Write two decimals that are equivalent to the given decimal.
3.400
Select all that apply.
A. 3.04
B. 3.40
C. 3.4
D. 3.040
E. 3.004
Math
Basic Math
Write two decimals that are equivalent to the given decimal. 3.400 Select all that apply. A. 3.04 B. 3.40 C. 3.4 D. 3.040 E. 3.004
Explain why the empty set is a subset of every set.
A. If there is at least one element of set A that is not an element of set B, then A is not a subset of B. If A is the empty set, which contains no elements, then there can never be any elements in A, much less elements in A that do not belong to B.
B. If all elements in set A are also elements of set B and all elements in set B are also elements in set A, then A and B are subsets. If A is the empty set, then there can never be any elements in A, much less elements in A that belong to B.
C. If there is at least one element of set A which is also an element of set B, then A is a subset of B. If A is the empty set, which contains no elements, then there can never be any elements in A, much less elements in A that belong to B.
Math
Sets and Relations
Explain why the empty set is a subset of every set. A. If there is at least one element of set A that is not an element of set B, then A is not a subset of B. If A is the empty set, which contains no elements, then there can never be any elements in A, much less elements in A that do not belong to B. B. If all elements in set A are also elements of set B and all elements in set B are also elements in set A, then A and B are subsets. If A is the empty set, then there can never be any elements in A, much less elements in A that belong to B. C. If there is at least one element of set A which is also an element of set B, then A is a subset of B. If A is the empty set, which contains no elements, then there can never be any elements in A, much less elements in A that belong to B.
Drag and drop the reasons into the boxes to correctly complete the table.
-6x + 7x + 14 =
x + 14 = 3
x = −11
Math
Basic Math
Drag and drop the reasons into the boxes to correctly complete the table. -6x + 7x + 14 = x + 14 = 3 x = −11
The ratio of a basketball player's completed free throws to attempted free throws is 3 to 8. If she completed 15 free throws, find how many free throws she attempted.
Round to the nearest whole number if necessary.
A) 5 free throws
B) 40 free throws
C) 3 free throws
D) 6 free throws
Math
Basic Math
The ratio of a basketball player's completed free throws to attempted free throws is 3 to 8. If she completed 15 free throws, find how many free throws she attempted. Round to the nearest whole number if necessary. A) 5 free throws B) 40 free throws C) 3 free throws D) 6 free throws
Is y = -18x + 58 increasing or decreasing?
increasing
decreasing
Math
Basic Math
Is y = -18x + 58 increasing or decreasing? increasing decreasing
Logan buys white, black, and gray tiles for his bathroom floor. The number of black tiles he buys is 10 more than twice the number of white tiles. He buys 100 gray tiles. If he buys 260 tiles in total, how many of each color did he buy?
Math
Basic Math
Logan buys white, black, and gray tiles for his bathroom floor. The number of black tiles he buys is 10 more than twice the number of white tiles. He buys 100 gray tiles. If he buys 260 tiles in total, how many of each color did he buy?
Find the x-value of the removable discontinuity of the function.
Consider the graph of the function f(x) = x² - 121/x²+x-132
Provide your answer below:
The removable discontinuity occurs at x =
=
Math
Limits and Continuity
Find the x-value of the removable discontinuity of the function. Consider the graph of the function f(x) = x² - 121/x²+x-132 Provide your answer below: The removable discontinuity occurs at x = =
If f(x) is a linear function, f(-4)= -2, and f(5) = 2, find an equation for f(x).
f(x) =
Math
Basic Math
If f(x) is a linear function, f(-4)= -2, and f(5) = 2, find an equation for f(x). f(x) =
The function h is defined as h (x)=3x² - 2x.
Find h (x-5).
Write your answer without parentheses, and simplify it as much as possible.
h(x - 5) =
Math
Basic Math
The function h is defined as h (x)=3x² - 2x. Find h (x-5). Write your answer without parentheses, and simplify it as much as possible. h(x - 5) =
Consider the graph of the function f(x) = x^2+ 3x - 18 / x^2 - 4x - 21
What are the vertical asymptotes?
Math
Basic Math
Consider the graph of the function f(x) = x^2+ 3x - 18 / x^2 - 4x - 21 What are the vertical asymptotes?
Brooklyn needs to order some new supplies for the restaurant where she works. The restaurant needs at least 498 glasses. There are currently 230 glasses. If each set on sale contains 10 glasses, write and solve an inequality which can be used to determine x, the number of sets of glasses Brooklyn could buy for the restaurant to have enough glasses.
Math
Basic Math
Brooklyn needs to order some new supplies for the restaurant where she works. The restaurant needs at least 498 glasses. There are currently 230 glasses. If each set on sale contains 10 glasses, write and solve an inequality which can be used to determine x, the number of sets of glasses Brooklyn could buy for the restaurant to have enough glasses.
A nut wholesaler sells a mix of peanuts and cashews. He charges $2.80 per pound for peanuts and $5.30 per pound for cashews. If the mix is to sell for $4.30 per pound, how many pounds each of peanuts and cashews should be used to make 100 pounds of the mix?
Math
Basic Math
A nut wholesaler sells a mix of peanuts and cashews. He charges $2.80 per pound for peanuts and $5.30 per pound for cashews. If the mix is to sell for $4.30 per pound, how many pounds each of peanuts and cashews should be used to make 100 pounds of the mix?
Human skin becomes dry during winter, making it more prone to infections than during summer. How do the sebaceous glands protect the skin normally?
A. Sebaceous glands produce a substance that moisturizes and protects the skin.
B. Sebaceous glands cause the hair to stand erect, which insulates and protects the skin.
C. Sebaceous glands produce keratin, which gives the skin a tough structure and protection.
D. Sebaceous glands contain collagen fibers, which provide strength and protection.
Math
Basic Math
Human skin becomes dry during winter, making it more prone to infections than during summer. How do the sebaceous glands protect the skin normally? A. Sebaceous glands produce a substance that moisturizes and protects the skin. B. Sebaceous glands cause the hair to stand erect, which insulates and protects the skin. C. Sebaceous glands produce keratin, which gives the skin a tough structure and protection. D. Sebaceous glands contain collagen fibers, which provide strength and protection.
Express the given set using the roster method.
The set of natural numbers less than 6.
Express the set of natural numbers less than 6 in roster form.
(Use a comma to separate answers as needed. Use ascending order.)
Math
Sets and Relations
Express the given set using the roster method. The set of natural numbers less than 6. Express the set of natural numbers less than 6 in roster form. (Use a comma to separate answers as needed. Use ascending order.)
Some water sports are expensive. People with larger incomes are more likely to participate in such a sport. The number of people N (measured in thousands) who engage in a particular water sport can be described by the function N=0.13x² -3.16x + 102.25, where x is the mean income (measured in thousands) and x ≥ 20. Use this information to find N when x = 25, x = 50, x= 75, x = 100, and x = 125.
Find N when x = 25, x = 50, x=75, x= 100, and x = 125.
When x = 25, N= 104.5 thousand people.
When x = 50, N= 269.25 thousand people.
When x = 75, N= 596.5 thousand people.
When x= 100, N= 1086.25 thousand people.
When x = 125, N= thousand people.
Math
Basic Math
Some water sports are expensive. People with larger incomes are more likely to participate in such a sport. The number of people N (measured in thousands) who engage in a particular water sport can be described by the function N=0.13x² -3.16x + 102.25, where x is the mean income (measured in thousands) and x ≥ 20. Use this information to find N when x = 25, x = 50, x= 75, x = 100, and x = 125. Find N when x = 25, x = 50, x=75, x= 100, and x = 125. When x = 25, N= 104.5 thousand people. When x = 50, N= 269.25 thousand people. When x = 75, N= 596.5 thousand people. When x= 100, N= 1086.25 thousand people. When x = 125, N= thousand people.
A local phone repair company charges $49 for a phone repair. Their operating expenses are, on average $54 per day. The manager calculates the profit of the company by subtracting the operating costs from the money he earns from the phone repairs he gives. In a given day, the manager expects to make a profit of at least 893. If the manager gives r phone repairs in a day, which inequality best models this situation?
Math
Basic Math
A local phone repair company charges $49 for a phone repair. Their operating expenses are, on average $54 per day. The manager calculates the profit of the company by subtracting the operating costs from the money he earns from the phone repairs he gives. In a given day, the manager expects to make a profit of at least 893. If the manager gives r phone repairs in a day, which inequality best models this situation?
A promissory note will pay $47,000 at maturity 6 years from now. If you pay $28,000 for the note now, what rate compounded continuously would you earn?
Math
Basic Math
A promissory note will pay $47,000 at maturity 6 years from now. If you pay $28,000 for the note now, what rate compounded continuously would you earn?
Graph the following quadratic function.
f(x) = -x² + 2x - 7
Find the vertex of the function.
The vertex is
(Simplify your answer. Type an ordered pair.)
Math
Basic Math
Graph the following quadratic function. f(x) = -x² + 2x - 7 Find the vertex of the function. The vertex is (Simplify your answer. Type an ordered pair.)
Solve.
3≤2x+3≤ 13
Solve the inequality. Select the correct answer below, and if necessary fill in the answer box to complete your choice.
A. The solution set is
(Type a compound inequality.)
B. There is no solution.
Math
Linear Programming
Solve. 3≤2x+3≤ 13 Solve the inequality. Select the correct answer below, and if necessary fill in the answer box to complete your choice. A. The solution set is (Type a compound inequality.) B. There is no solution.
3. Which of the following statements about operations with fractions is not correct?
Change a mixed number to a fraction first.
To divide, flip the second fraction and then multiply.
Add and subtract across fractions with different denominators.
Multiply across fractions with different denominators.
Math
Basic Math
3. Which of the following statements about operations with fractions is not correct? Change a mixed number to a fraction first. To divide, flip the second fraction and then multiply. Add and subtract across fractions with different denominators. Multiply across fractions with different denominators.
Use the disk method or the shell method to find the volume of the solid generated by revolving the region bounded by the graphs of the equations about each given line.
y = x³
y = 0
x = 3
(a) the x-axis
(b) the y-axis
(c) the line x =
Math
Basic Math
Use the disk method or the shell method to find the volume of the solid generated by revolving the region bounded by the graphs of the equations about each given line. y = x³ y = 0 x = 3 (a) the x-axis (b) the y-axis (c) the line x =
You roll two fair dice. If they land with a sum of 7, you get a $10. If they land with a sum of 6 or 8, you get $5. Everything else earns $0. Which of the following would be the highest value you could set the price and the player would still win?
$10
$8
$5
$2
Math
Basic Math
You roll two fair dice. If they land with a sum of 7, you get a $10. If they land with a sum of 6 or 8, you get $5. Everything else earns $0. Which of the following would be the highest value you could set the price and the player would still win? $10 $8 $5 $2
Without a calculator, determine whether the following quantities are positive or negative.
1.-51^-60
2. (−71)^8
3. (−67)^-7
4. (-71)⁰
5.91^-1
Math
Basic Math
Without a calculator, determine whether the following quantities are positive or negative. 1.-51^-60 2. (−71)^8 3. (−67)^-7 4. (-71)⁰ 5.91^-1
A Food Marketing Institute found that 26% of households spend more than $125 a week on groceries. Assume the population proportion is 0.26 and a simple random sample of 192 households is selected from the population. What is the probability that the sample proportion of households spending more than $125 a week is less than 0.25? There is a probability that the sample proportion of households spending more than $125 a week is less than 0.25. Round the answer to 4 decimal places, pm
Math
Statistics
A Food Marketing Institute found that 26% of households spend more than $125 a week on groceries. Assume the population proportion is 0.26 and a simple random sample of 192 households is selected from the population. What is the probability that the sample proportion of households spending more than $125 a week is less than 0.25? There is a probability that the sample proportion of households spending more than $125 a week is less than 0.25. Round the answer to 4 decimal places, pm
Provide an appropriate response.
Find the sample standard deviation.
22 29 21 24 27 28 25 36
1.6
4,2
4,8
2.8
Math
Basic Math
Provide an appropriate response. Find the sample standard deviation. 22 29 21 24 27 28 25 36 1.6 4,2 4,8 2.8
Find the slope of the line that passes through (9, 9) and (1,4). Simplify your answer and write it as a proper fraction, improper fraction, or integer.
Math
Basic Math
Find the slope of the line that passes through (9, 9) and (1,4). Simplify your answer and write it as a proper fraction, improper fraction, or integer.
A garden measures 24 feet by 21 feet, and the owner of the garden wishes to divide the garden into two parts by installing a fence from corner to corner. Find the cost of the total length of the fence if fence costs $2.00 per foot.
Math
Basic Math
A garden measures 24 feet by 21 feet, and the owner of the garden wishes to divide the garden into two parts by installing a fence from corner to corner. Find the cost of the total length of the fence if fence costs $2.00 per foot.
There is a competition at the local movie theater for free movie tickets. You must guess all four employees' ages given a few clues. The first clue is that when added together, their ages total 106 years. Kirk is twice ten years less than the manager's age, Brian is 12 years younger than twice the manager's age, and Matt is 6 years older than half the manager's age. What are all four of their ages? It may help to set up four let statements, one for each employee (including the manager).
Math
Basic Math
There is a competition at the local movie theater for free movie tickets. You must guess all four employees' ages given a few clues. The first clue is that when added together, their ages total 106 years. Kirk is twice ten years less than the manager's age, Brian is 12 years younger than twice the manager's age, and Matt is 6 years older than half the manager's age. What are all four of their ages? It may help to set up four let statements, one for each employee (including the manager).
A business that manufactures small alarm clocks has weekly fixed costs of $4000. The average cost per clock for the business to manufacture x clocks is described by 0.6x + 4000/X
a. Find the average cost when x= 100, 1000, and 10,000.
b. Like all other businesses, the alarm clock manufacturer must make a profit. To do this, each clock must be sold for at least 50c more than what it costs to manufacture. Due to competition from a larger company, the clocks can be sold for $1.50 each and no more. Our small manufacturer can only produce 2000 clocks weekly. Does this business have much of a future? Explain.
a. The average cost when x= 100 is $
Math
Functions
A business that manufactures small alarm clocks has weekly fixed costs of $4000. The average cost per clock for the business to manufacture x clocks is described by 0.6x + 4000/X a. Find the average cost when x= 100, 1000, and 10,000. b. Like all other businesses, the alarm clock manufacturer must make a profit. To do this, each clock must be sold for at least 50c more than what it costs to manufacture. Due to competition from a larger company, the clocks can be sold for $1.50 each and no more. Our small manufacturer can only produce 2000 clocks weekly. Does this business have much of a future? Explain. a. The average cost when x= 100 is $
1. (5 pts) Graph one continuous function f(x) such that all of the following hold:

a. f(x) is increasing on (-∞, -4)
b. f(x) is constant on (-4,2)
c. f(x) is decreasing on (2,5)
d. f(x) is increasing on (5,0)
Math
Application of derivatives
1. (5 pts) Graph one continuous function f(x) such that all of the following hold: a. f(x) is increasing on (-∞, -4) b. f(x) is constant on (-4,2) c. f(x) is decreasing on (2,5) d. f(x) is increasing on (5,0)
Marcus needs to bike at least 80 miles this week for his training. If he has already biked 23 miles this week, then how many miles should he bike on each of the 5 remaining days this week?
Math
Basic Math
Marcus needs to bike at least 80 miles this week for his training. If he has already biked 23 miles this week, then how many miles should he bike on each of the 5 remaining days this week?
Anna wants to take fitness classes. She compares two gyms to determine which would be the best deal for her. Fit Fast charges a set fee per class. Stepping Up charges a monthly fee, plus an additional fee per class. The system of equations models the total costs for each.
y = 7.5x
y = 5.5x + 10
1. Substitute: 7.5x= 5.5x + 10
How many classes could Anna take so that the total cost for the month would be the same?
What is the total monthly cost when it is the same for both gyms?
Math
Linear Programming
Anna wants to take fitness classes. She compares two gyms to determine which would be the best deal for her. Fit Fast charges a set fee per class. Stepping Up charges a monthly fee, plus an additional fee per class. The system of equations models the total costs for each. y = 7.5x y = 5.5x + 10 1. Substitute: 7.5x= 5.5x + 10 How many classes could Anna take so that the total cost for the month would be the same? What is the total monthly cost when it is the same for both gyms?
Tamika finds some nickels and quarters in her change purse. How many coins does she have if she has 10 nickels and 11 quarters? How many coins does she have if she has a nickels and y quarters?
Math
Basic Math
Tamika finds some nickels and quarters in her change purse. How many coins does she have if she has 10 nickels and 11 quarters? How many coins does she have if she has a nickels and y quarters?
Consider the parabola given by the equation: f(x) = - 4x² - 14x - 3
Find the following for this parabola:
A) The vertex:
B) The vertical intercept is the point
C) Find the coordinates of the two intercepts of the parabola and write them as a list, separated by
commas:
It is OK to round your value(s) to to two decimal places.
Math
Parabola
Consider the parabola given by the equation: f(x) = - 4x² - 14x - 3 Find the following for this parabola: A) The vertex: B) The vertical intercept is the point C) Find the coordinates of the two intercepts of the parabola and write them as a list, separated by commas: It is OK to round your value(s) to to two decimal places.
Suppose that $100,000 from a retirement account is invested in a large cap stock fund. After 25 yr, the value is $183,777.11.
(a) Use the model A=Pez^rt to determine the average rate of return under continuous compounding. Round to the nearest tenth of a percent.
Math
Basic Math
Suppose that $100,000 from a retirement account is invested in a large cap stock fund. After 25 yr, the value is $183,777.11. (a) Use the model A=Pez^rt to determine the average rate of return under continuous compounding. Round to the nearest tenth of a percent.
Victor and his sister have both been saving money to help pay for college. Victor deposited $750 at a local bank 3 years ago, earning a simple interest rate of 4% paid upon withdrawal. His sister deposited $800 at a local bank 3 years ago, earning a simple interest rate of 3% paid upon withdrawal. Compare the interest Victor earned after 3 years to how much interest his sister earned after 3 years?
Math
Basic Math
Victor and his sister have both been saving money to help pay for college. Victor deposited $750 at a local bank 3 years ago, earning a simple interest rate of 4% paid upon withdrawal. His sister deposited $800 at a local bank 3 years ago, earning a simple interest rate of 3% paid upon withdrawal. Compare the interest Victor earned after 3 years to how much interest his sister earned after 3 years?
Catherine earns a yearly salary of $75,000. Lola earns a yearly salary of $80,000. Catherine will receive a salary increase of $4,800 per year, and Lola will receive a salary increase of $3,900 per year.
Which equation can be used to find n, the number of years it will take Catherine to earn the same salary as Lola?
75,000+ 4,800n = 80,000+ 3,900n
75,000n +4,800 = 80,000n + 3,900
75,000n + 4,800 = 80,000+ 3,900n
75,000n +4,800n = 80,000n + 3,900n
Math
Basic Math
Catherine earns a yearly salary of $75,000. Lola earns a yearly salary of $80,000. Catherine will receive a salary increase of $4,800 per year, and Lola will receive a salary increase of $3,900 per year. Which equation can be used to find n, the number of years it will take Catherine to earn the same salary as Lola? 75,000+ 4,800n = 80,000+ 3,900n 75,000n +4,800 = 80,000n + 3,900 75,000n + 4,800 = 80,000+ 3,900n 75,000n +4,800n = 80,000n + 3,900n
The equation c = 2.5t represents the cost, c, for t tickets to the school play. Does a value of 3.5 for t make sense in this situation? Explain your reasoning.
Math
Basic Math
The equation c = 2.5t represents the cost, c, for t tickets to the school play. Does a value of 3.5 for t make sense in this situation? Explain your reasoning.
Use Hooke's Law to determine the work done by the variable force in the spring problem. Four joules of work is required to stretch a spring 0.5 meter from its natural length. Find the work required to stretch the spring an additional 0.40 meter.
Math
Basic Math
Use Hooke's Law to determine the work done by the variable force in the spring problem. Four joules of work is required to stretch a spring 0.5 meter from its natural length. Find the work required to stretch the spring an additional 0.40 meter.
On separate sets of axes, graph each of the following equations. If you do not remember any shortcuts for graphing, you can always make an x→y table.
a. y=-2x +7 
b. y = 3/5x + 1
c. 3x + 2y = 6 
d. y = x²
Math
Trigonometry
On separate sets of axes, graph each of the following equations. If you do not remember any shortcuts for graphing, you can always make an x→y table. a. y=-2x +7 b. y = 3/5x + 1 c. 3x + 2y = 6 d. y = x²
A hospital has 5 doctors (Dr. A, Dr. B, Dr. C, Dr. D and Dr. E). An administrator is going to randomly choose 2 of them to be on a committee. Write out the sample space (all the possible outcomes) for this random phenomenon.
Math
Probability
A hospital has 5 doctors (Dr. A, Dr. B, Dr. C, Dr. D and Dr. E). An administrator is going to randomly choose 2 of them to be on a committee. Write out the sample space (all the possible outcomes) for this random phenomenon.