Geometry Questions
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Geometry
Areason Posttest Points 1 Find the value of x in the similar right triangles A Question 5 B O 10 O 36 O 12 O 30 45 X CR 15 12 Reset Reset button w comp lent Reset Questions 5 O 7 9
Geometry
2D GeometryQuestion 3 Points 2 Find the measure of angle 0 in the given triangle M 25 cm O 33 59 O 44 56 30 cm O 56 24 0 N
Geometry
2D GeometryIdentify the similar right triangles from the given choices O 10 7 07 F R 14 ASA Z 39 12 15 Q X 5 9 5 4A 15 A 3 C 7 8 C 36 P E A A 9 5 11 13 Y D 5 E
Geometry
2D GeometryQuestion 7 The given two right triangles are similar when X A X O 12 O 15 O 36 O 39 C Points 2 39 15 12 BD F 5 13 E
Geometry
2D GeometryQuestion 2 Points 3 Which of the following is true about similar right triangles O Corresponding angles are not equal O Corresponding trigonometric ratios are in proportion O Corresponding trigonometric ratios are equal O Corresponding sides are equal
Geometry
2D GeometryQuestion 1 Find the measure of the angle 0 in the given right triangle A 20 Points 3 B 40 0 30 O 0 20 8 25 0 45 8 C
Geometry
2D GeometryFind the vertices and foci of the following ellipse 1 5 Select one O a Vertices 0 3 Foci 0 2 O b Vertices 0 2 Foci 0 3 O c Vertices 3 0 Foci 2 0 O d Vertices 2 0 Foci 3 0
Geometry
AreaQuestion 9 Find the measure of MN in the right triangle M O 12 99 cm O 15 cm Points 2 O 7 5 cm O 30 cm 15 cm 30 N
Geometry
Solution of trianglesQuestion 10 Triangles ABC and DEF are similar If B 113 and C 41 find the measure of 2D in the triangle DEF O 26 O 11 O 36 Points 2 O 16
Geometry
2D GeometryQuestion 6 Which triangle is not similar to any of the other three triangles 57 83 A OA OB OC Points 2 B 40 57 40 C 83 40 D 67
Geometry
2D GeometryQuestion 10 If the given triangles are similar find the missing length T V O 36 O24 O 15 C Points 2 27 45 U X 3 Y 4 N 5
Geometry
Solution of trianglesQuestion 8 If the given triangles are similar then find the missing length A 24 O 14 O 12 34 C Points 2 30 18 BD F 9 15 E
Geometry
AreaQuestion 9 The triangles PQR and XYZ are similar What is the length of YZ 8 P 5 O 2 5 4 5 Points 2 O4 9 Y R Z 4 X
Geometry
2D GeometryQuestion 4 The given two right triangles are similar when X F 4 B A X O 10 3 CE 08 Points 2 07 05 24 18 30 G
Geometry
2D GeometryThe major axis of the following ellipse x 5 16 y 2 36 axis of length is the and the minor axis is the with length
Geometry
2D GeometryQuestion 8 Points 1 Length of a segment XY is 32 m Find the measure of the dilation image for a scale factor of 3 20 m O24 m 25 m 28 m
Geometry
2D GeometryQuestion 4 If a triangle is dilated with a scale factor of k then the measures of the dilated triangle are obtained by multiplying the measures of the original triangle by OK 1 Ok O k 1 Points 1 Ok
Geometry
2D GeometryQuestion 3 Points 1 Find the length of the base of the new triangle after reduction by a scale factor of if it originally measures 9 inches O4 inches O3 inches 3 33 inches 2 5 inches
Geometry
2D GeometryQuestion 2 Triangles ABC and XYZ are similar In AABC ABC 35 and BCA 80 Find ZXY 80 65 O 115 Points 2 100
Geometry
2D GeometryQuestion 1 Points 1 A triangle is dilated with a scale factor of 3 Then the corresponding angles are O congruent O decreased by 3 O increased by 3 O increased by 3 times
Geometry
Coordinate systemFind the equation of the parabola with a focus at 2 1 and a directrix of y 3 7 points
Geometry
2D GeometryUsing the complete the square method find the center and radius of the equation x 2x y 18y 57 Center Radius
Geometry
2D GeometryFind the vertex of the following parabola x y 10y 26 Select one O a 1 5 O b OC O d 1 5 None of these 1 5
Geometry
2D GeometryFind the vertex of the given equation of the parabola x 2 8 y 3 Select one O a 2 3 O b 2 3 OC 2 3 O d 2 3
Geometry
2D GeometryWhich of the folllgraph of the equation of the following hyperbola indicating vertices foci and asymp 144 Select one a O b O C O d 0 2 2 0 2 0 2 0 2 2 y x 13 0 2 1 12 0 2 2 0 4 0 4 0 0 2 13 X 0 2 13 12 5 2 6 1 3 2 6 1 2 15 1 12 0 6 4 y x 13 0
Geometry
2D GeometryThe line y mx c intersects the circle x y a a maximum of 2 Select one O a 3 O b 2 O C 1 O d 4 points
Geometry
2D GeometryWhich is the graph of the circle x y 10x 8y 5 0 Select one O a O b 10 10 10 10 20 5 10 10 5 0 20
Geometry
2D Geometry1 Which inequality is represented by the following graph OC y 3x 2 OA y 3x 1 OD y 2x 1 5 B y 2x 3 O ry 2 3
Geometry
Coordinate systemollowing function y 1 cotx 4 2 Step 2 of 2 Determine how the general shape of the graph chosen in the previous step would be shifted stretched and reflected for the given function Graph the results on the axes provided Answer 3 Points x Axis Reflection O Reflect graph across x axis Shift Graph Vertically O Down O Up Shift Graph Horizontally Phase Shift O Left O Right O None O None Stretch Compress Graph Vertically O Yes O No Stretch Compress Graph Horizontally Period 3I 27 T 2 I Keypad Keyboard Shortcuts Enable Zoom Pan 2 X 3TT
Geometry
2D GeometryJan is constructing an inscribed circle in a triangle What is the center of this circle called orthocenter centroid circumcenter incenter
Geometry
2D GeometryWhich of the following is NOT true of a perpendicular bisector it bisects a segment to construct it we have to draw two arcs using each of the endpoints as centers to construct it we have to draw two arcs using the intersection points as centers it forms a right angle with the segment
Geometry
2D Geometrythe line passeng through your answer Dietermine the slope of the given points worite exact simplified form 212 615 and 7 2 2 5
Geometry
2D Geometry1 point D C B If the measure of arc AB is 64 degrees what is the measure of angle ADB 128 degrees 32 degrees 90 degrees 64 degrees
Geometry
2D GeometryE 00 11 D 43 45 Is segment CE tangent to circle D Why or why not No this doesn t look like a right triangle Therefore the segment is not tangent by the converse of the Perpendicular Tangent Theorem Yes this looks like a right triangle Therefore the segment is a tangent by the converse of the Perpendicular Tangent Theorem Yes the Pythagorean Theorem holds true so it is a aright angle Therefore the segment is a tangent by the converse of the Perpendicular Tangent T e converse of the Perpendicular Ta No Pythagorean theorem does not hold true so it s not a right angle Therefore the segment is not tangent by t
Geometry
Area17 1 point Which of the following is NOT used in geometric constructions pencil protractor compass ruler
Geometry
2D Geometry0 1 point Nate is constructing a tangent line to a circle he drew from a point outside the circle Once he has the circle and the point drawn what is his next step connect the center of the circle to the point outside the circle label the points where the arc intersects the circle construct a perpendicular bisector construct rays from the point through the points of intersection
Geometry
2D Geometry1 point Which of the following constructions must you know how to do in order to construct a circumscribed circle for a given triangle duplicating a line segment angle bisector inscribed quadrilateral perpendicular bisector
Geometry
2D Geometry1 point Laurie is constructing an angle bisector She sketched her angle then opened her compass to a radius length less than the length of the rays that make up the angle What should be her next step draw an arc using the vertex as the center draw a ray from the point of intersection to the vertex label the point of intersection of the two arcs mark the points of intersection
Geometry
2D GeometryGiven any two side lengths in a right triangle what is used to find the third side length sine tangent Pythagorean Theorem cosine
Geometry
2D Geometry1 point A meteorologist measures the angle of elevation to her weather balloon as 33 degrees A radio signal from the balloon indicates that it is 1601 meters diagonally from her location How high is the weather balloon above the ground Round to the nearest hundredth 1342 71 feet 871 97 feet 1039 70 feet
Geometry
AreaPOSSIBLE POINTS each pair of solids determine if their volumes are the same or different If the volumes are different identify the solid with the greatest volume Explai ur reasoning 1 A prism and a pyramid have the same height The pyramid s base has 3 times the area of the prism s base 2 A pyramid and a cylinder have bases with the same area The cylinder s height is 3 times that of the pyramid 3 A cone and a cylinder have the same height The cone s radius is 3 times the length of the cylinder s radius