Application of derivatives Questions and Answers

x x 2 and k 3 which of the following represents a vertical shift
Calculus
Application of derivatives
x x 2 and k 3 which of the following represents a vertical shift
anes and K Watch the video and then complete parts a and Click here to watch the video 2x 5 Question 3 8 1 ICV1 Part 2 of 2 3x 150 M L M 2x 5 3x 15 180 L M 2x 5 3x 2x 5 3x 15
Calculus
Application of derivatives
anes and K Watch the video and then complete parts a and Click here to watch the video 2x 5 Question 3 8 1 ICV1 Part 2 of 2 3x 150 M L M 2x 5 3x 15 180 L M 2x 5 3x 2x 5 3x 15
Part 1 of 4 B Correct Answer 204 Part 1 4 O McGraw Hill Connect Ma 14 a Find the bearing from O to A The bearing from O to A is 86 39 The bearing from O to A is N14 E C M Inb
Calculus
Application of derivatives
Part 1 of 4 B Correct Answer 204 Part 1 4 O McGraw Hill Connect Ma 14 a Find the bearing from O to A The bearing from O to A is 86 39 The bearing from O to A is N14 E C M Inb
Given that the graph of f x passes through the point 9 4 and that the slope of its tangent line at x f x is 3x 3 what is f 5 f 5
Calculus
Application of derivatives
Given that the graph of f x passes through the point 9 4 and that the slope of its tangent line at x f x is 3x 3 what is f 5 f 5
A car is merging onto a freeway beginning at rest accelerating at a constant rate of 17ft sec How long does it take to reach merging speed at 76mph help numbers Time in seconds
Calculus
Application of derivatives
A car is merging onto a freeway beginning at rest accelerating at a constant rate of 17ft sec How long does it take to reach merging speed at 76mph help numbers Time in seconds
Find the most general antiderivative of the function f x Va F x 4 3 Use an upper case C for any arbitrary constants
Calculus
Application of derivatives
Find the most general antiderivative of the function f x Va F x 4 3 Use an upper case C for any arbitrary constants
Find the most general antiderivative of the function f t 10 cos t 3 sin t Use an upper case C for any arbitrary constants F t
Calculus
Application of derivatives
Find the most general antiderivative of the function f t 10 cos t 3 sin t Use an upper case C for any arbitrary constants F t
A balance sheet shows Total Current Assets of 332 500 Cash of 57 000 Notes Receivable of 9500 Accounts Receivable of 161 500 and Inventory of 104 500 Total Plant Assets of 38 000 Land of 19 000 Buildings of 9500 and Fixtures of 9500 and Current Liabilities of 190 000 Determine the Current Ratio the Acid Test Ratio and evaluate the health of the company The Current Ratio for the company is to 1 Round to the nearest hundredth The Acid Test Ratio isto 1 Round to the nearest hundredth By common rules of thumb A the Acid Test Ratio suggests good financial condition but the Current Ratio is too low B both ratios suggest the company may have difficulties OC both ratios indicate a healthy company
Calculus
Application of derivatives
A balance sheet shows Total Current Assets of 332 500 Cash of 57 000 Notes Receivable of 9500 Accounts Receivable of 161 500 and Inventory of 104 500 Total Plant Assets of 38 000 Land of 19 000 Buildings of 9500 and Fixtures of 9500 and Current Liabilities of 190 000 Determine the Current Ratio the Acid Test Ratio and evaluate the health of the company The Current Ratio for the company is to 1 Round to the nearest hundredth The Acid Test Ratio isto 1 Round to the nearest hundredth By common rules of thumb A the Acid Test Ratio suggests good financial condition but the Current Ratio is too low B both ratios suggest the company may have difficulties OC both ratios indicate a healthy company
Part 1 of 3 Part 2 of 3 a 30 47 B 45 Part 2 3 Part 3 of 3 c 41 B
Calculus
Application of derivatives
Part 1 of 3 Part 2 of 3 a 30 47 B 45 Part 2 3 Part 3 of 3 c 41 B
1 point Attempt 3 of Unlimited 11 km 6 km 2 g of the ship Round to the nearest tenth of a de 3 4
Calculus
Application of derivatives
1 point Attempt 3 of Unlimited 11 km 6 km 2 g of the ship Round to the nearest tenth of a de 3 4
1 Fill in the blank A regular polyhedron whos
Calculus
Application of derivatives
1 Fill in the blank A regular polyhedron whos
a calculator to find the value of
Calculus
Application of derivatives
a calculator to find the value of
exact value of the expression 1 sin 7T
Calculus
Application of derivatives
exact value of the expression 1 sin 7T
alculator to find the value of
Calculus
Application of derivatives
alculator to find the value of
exact value of the expression 2 6 11 sin
Calculus
Application of derivatives
exact value of the expression 2 6 11 sin
Iculator to find the value of th
Calculus
Application of derivatives
Iculator to find the value of th
Convert to Celsius Use C 11 F 59
Calculus
Application of derivatives
Convert to Celsius Use C 11 F 59
8 1 Points Lines Pla Angles In the figure m is parallel t m 44 121 Find the mea n 1 2 87 m 3 4 6
Calculus
Application of derivatives
8 1 Points Lines Pla Angles In the figure m is parallel t m 44 121 Find the mea n 1 2 87 m 3 4 6
nd the exact value of the expression tan sin 58
Calculus
Application of derivatives
nd the exact value of the expression tan sin 58
the exact value of the expression COS sin 53
Calculus
Application of derivatives
the exact value of the expression COS sin 53
Homepage B Content 1 2 G Question 8 of 8 1 point Attempt 2 of Unlimited View question in wo residential buildings are to be constructed with a grassy from the roof of the shorter building the angle of elevation t he base of the taller building is 60
Calculus
Application of derivatives
Homepage B Content 1 2 G Question 8 of 8 1 point Attempt 2 of Unlimited View question in wo residential buildings are to be constructed with a grassy from the roof of the shorter building the angle of elevation t he base of the taller building is 60
e Homepage B Content Question 8 of 14 1 point Attempt 1 of Unlimited View question in Part 1 of 2 www Write parametric equations for the given curve for the given d y x 4 x 0 Part 1 2 a x t t 0 The parametric equations are x t and y t 4 t 0
Calculus
Application of derivatives
e Homepage B Content Question 8 of 14 1 point Attempt 1 of Unlimited View question in Part 1 of 2 www Write parametric equations for the given curve for the given d y x 4 x 0 Part 1 2 a x t t 0 The parametric equations are x t and y t 4 t 0
Hosted by ALEKS Corp 1 t 0 2 cost and y sin t 2 11 6 Plane Curv 2 S 3 on 5 of 14 1 point Attempt 1 of Unlimited View 4
Calculus
Application of derivatives
Hosted by ALEKS Corp 1 t 0 2 cost and y sin t 2 11 6 Plane Curv 2 S 3 on 5 of 14 1 point Attempt 1 of Unlimited View 4
official Miami Dade College Homepage 9 211 5 Part 1 of 3 Q 47 Part 2 of 3 P O p 268 1 268 1 X X K 65 68 r P B Content Q www aw
Calculus
Application of derivatives
official Miami Dade College Homepage 9 211 5 Part 1 of 3 Q 47 Part 2 of 3 P O p 268 1 268 1 X X K 65 68 r P B Content Q www aw
exact value of the expression 1 tan1 3
Calculus
Application of derivatives
exact value of the expression 1 tan1 3
Find the exact value of the expression 3 2 sec cos
Calculus
Application of derivatives
Find the exact value of the expression 3 2 sec cos
the exact value of the expression 3 os sin 1
Calculus
Application of derivatives
the exact value of the expression 3 os sin 1
e exact value if any of the composite function sin 1
Calculus
Application of derivatives
e exact value if any of the composite function sin 1
connect MATH Hosted by ALEKS Co estion 6 of 8 1 point Otter
Calculus
Application of derivatives
connect MATH Hosted by ALEKS Co estion 6 of 8 1 point Otter
Solve the triangle For the sides give an expression f decimal place Part 1 of 3 b 74 A 17 4 B 68 B Content 94 6 a B
Calculus
Application of derivatives
Solve the triangle For the sides give an expression f decimal place Part 1 of 3 b 74 A 17 4 B 68 B Content 94 6 a B
Remember that showing your work in arriving at solutions is required for all problems Find x so that B 3xi 5j is perpendicular to 21 6j 1
Calculus
Application of derivatives
Remember that showing your work in arriving at solutions is required for all problems Find x so that B 3xi 5j is perpendicular to 21 6j 1
A water trough is 5 m long and has a cross section in the shape of an isosceles trapezoid that is 40 cm wide at the bottom 80 cm wide at the top and has height 40 cm If the trough is being filled with water at the rate of 0 2 m3 min how fast is the water level rising when the water is 30 cm deep
Calculus
Application of derivatives
A water trough is 5 m long and has a cross section in the shape of an isosceles trapezoid that is 40 cm wide at the bottom 80 cm wide at the top and has height 40 cm If the trough is being filled with water at the rate of 0 2 m3 min how fast is the water level rising when the water is 30 cm deep
Find the volume of the solid whose base is the region bounded by y x y 1 and the y axis and whose cross sections perpendicular to the x axis are squares Volume
Calculus
Application of derivatives
Find the volume of the solid whose base is the region bounded by y x y 1 and the y axis and whose cross sections perpendicular to the x axis are squares Volume
Determine the maxima and minima of the function ax by e x y 0 a b
Calculus
Application of derivatives
Determine the maxima and minima of the function ax by e x y 0 a b
The following function is one to one Find the inverse of the fu
Calculus
Application of derivatives
The following function is one to one Find the inverse of the fu
3 0 71 Points DETAILS PREV stone is dropped from the upper observation a Find the distance s t of the stone
Calculus
Application of derivatives
3 0 71 Points DETAILS PREV stone is dropped from the upper observation a Find the distance s t of the stone
Wo sides and an angle are given below Determine whether the given information results in one triangle two triangles or no triangle at all Solve any resulting triangle s a 4 c 3 C 120 COCOS Select the correct choice below and if necessary fill in the answer boxes to complete your choice Type an integer or decimal rounded to two decimal places as needed OA A single triangle is produced where AB and b OB Two triangles are produced where the triangle with the smaller angle B has A B and b and the triangle with the larger angle B has A B and b OC No triangle is produced
Calculus
Application of derivatives
Wo sides and an angle are given below Determine whether the given information results in one triangle two triangles or no triangle at all Solve any resulting triangle s a 4 c 3 C 120 COCOS Select the correct choice below and if necessary fill in the answer boxes to complete your choice Type an integer or decimal rounded to two decimal places as needed OA A single triangle is produced where AB and b OB Two triangles are produced where the triangle with the smaller angle B has A B and b and the triangle with the larger angle B has A B and b OC No triangle is produced
Using the properties of combinations of continuous functions determine the interval s over which the function f x x x 12 is continuous O O O O a b 12 c 12 d 12
Calculus
Application of derivatives
Using the properties of combinations of continuous functions determine the interval s over which the function f x x x 12 is continuous O O O O a b 12 c 12 d 12
Consider the two functions 3 and b on the interval a al if a 4 2 What value does b have to be in order for the area between y and y2 and a a to equal 28 8 Round your answer to five decimal place
Calculus
Application of derivatives
Consider the two functions 3 and b on the interval a al if a 4 2 What value does b have to be in order for the area between y and y2 and a a to equal 28 8 Round your answer to five decimal place
et a and b be real numbers The following system of equations can have exactly two solutions x 5y a x 4y b
Calculus
Application of derivatives
et a and b be real numbers The following system of equations can have exactly two solutions x 5y a x 4y b
Which of the following polar coordinate pairs does not represent the point with rectangular coordinates 2 2 Select one O a 2 2 135 ob 2 2 315 Oc 2 2 45 Od 2 2 45 Oe 2 2 225
Calculus
Application of derivatives
Which of the following polar coordinate pairs does not represent the point with rectangular coordinates 2 2 Select one O a 2 2 135 ob 2 2 315 Oc 2 2 45 Od 2 2 45 Oe 2 2 225
How many permutations are there of 42 objects when taken 9 objects at a time if a particular one of these objects must always b included O a 9 42 42 9 O b 9 42 1 42 9 1 O c 9 421 42 9 d 42 421 42 9 2 e 421 42 9 2
Calculus
Application of derivatives
How many permutations are there of 42 objects when taken 9 objects at a time if a particular one of these objects must always b included O a 9 42 42 9 O b 9 42 1 42 9 1 O c 9 421 42 9 d 42 421 42 9 2 e 421 42 9 2
A jar contains 23 differently coloured balls If you remove all the balls one at a time how many colour sequences are possib O a 23 23 b 23 1 O c 23 O d 1 e 23
Calculus
Application of derivatives
A jar contains 23 differently coloured balls If you remove all the balls one at a time how many colour sequences are possib O a 23 23 b 23 1 O c 23 O d 1 e 23
A jar contains 22 differently coloured balls If you remove two balls one at a time how many different colour sequences are possible O a 22 O b 22 O c 221 2 O d 22 22 2 2 e 221 22 2
Calculus
Application of derivatives
A jar contains 22 differently coloured balls If you remove two balls one at a time how many different colour sequences are possible O a 22 O b 22 O c 221 2 O d 22 22 2 2 e 221 22 2
For what values of p is the integral convergent a All values of p less than 1 O b Oc O d O All values of p greater than 1 All values of p greater than or equal to 1 This integral is divergent for all values of p All values of n lore than or equal to 1 Coo 1 1 XP
Calculus
Application of derivatives
For what values of p is the integral convergent a All values of p less than 1 O b Oc O d O All values of p greater than 1 All values of p greater than or equal to 1 This integral is divergent for all values of p All values of n lore than or equal to 1 Coo 1 1 XP
A random variable has CDF given by JA A i 0 1 2 1 i 3 if A 0 97 then what is po F Answer
Calculus
Application of derivatives
A random variable has CDF given by JA A i 0 1 2 1 i 3 if A 0 97 then what is po F Answer
A random variable has CDF given by F A i 0 1 2 1 i 3 if A 0 37 then what is p3 Round your answer to two decimal places Answer
Calculus
Application of derivatives
A random variable has CDF given by F A i 0 1 2 1 i 3 if A 0 37 then what is p3 Round your answer to two decimal places Answer
Minimize f x y x xy y2 subject to y 20 without using the method of Lagrange multipliers instead solve the constraint for x or y and substitute into f x y Use the constraint to rewrite f x y x xy y2 as a function of one variable g x g x
Calculus
Application of derivatives
Minimize f x y x xy y2 subject to y 20 without using the method of Lagrange multipliers instead solve the constraint for x or y and substitute into f x y Use the constraint to rewrite f x y x xy y2 as a function of one variable g x g x
The function S Tr 40 T 50 3 r gives an ice cream shop s daily sales as a function of Temperature T in F and ain r in inches Find ST 90 2 include the appropriate units and explain what it means ST 90 2 inches per F per dollar F per inch dollars per F dollars per inch dollars per F per inch F per inch per dollar
Calculus
Application of derivatives
The function S Tr 40 T 50 3 r gives an ice cream shop s daily sales as a function of Temperature T in F and ain r in inches Find ST 90 2 include the appropriate units and explain what it means ST 90 2 inches per F per dollar F per inch dollars per F dollars per inch dollars per F per inch F per inch per dollar
Speedometer readings for a motorcycle at 12 second intervals are given in the table 0 12 24 36 48 60 v ft s 30 28 25 22 24 28 a Estimate the distance traveled by the motorcycle during this time period using the velocities at the beginning of the time interva ft b Give another estimate using the velocities at the end of the time periods c Are your estimates in parts a and b upper and lower estimates Explain b is a lower estimate and a is an upper estimate since v is a decreasing function of t O a and b are neither lower nor upper estimates since v is neither an increasing nor decreasing function of t O a is a lower estimate and b is an upper estimate since v is an increasing function of t
Calculus
Application of derivatives
Speedometer readings for a motorcycle at 12 second intervals are given in the table 0 12 24 36 48 60 v ft s 30 28 25 22 24 28 a Estimate the distance traveled by the motorcycle during this time period using the velocities at the beginning of the time interva ft b Give another estimate using the velocities at the end of the time periods c Are your estimates in parts a and b upper and lower estimates Explain b is a lower estimate and a is an upper estimate since v is a decreasing function of t O a and b are neither lower nor upper estimates since v is neither an increasing nor decreasing function of t O a is a lower estimate and b is an upper estimate since v is an increasing function of t