EI = _____. (All measurements are in cm)
EI = _____. (All measurements are in cm)
Match the term with the correct description by clicking and dragging.
| Draggable item | arrow_right_alt | Corresponding Item |
|---|---|---|
AA Similarity Conjecture | arrow_right_alt | the value we mulitply to dilate a figure |
~ | arrow_right_alt | having the same position |
| arrow_right_alt | If two corresponding angles of one triangle are congruent to two corresponding angles of another triangle, then the two triangles are similar. | |
scale factor | arrow_right_alt | If two corresponding sides are proportional and one included angle is congruent, then the triangles are similar. |
corresponding parts | arrow_right_alt | congruent symbol |
SAS Similarity Conjecture | arrow_right_alt | similar symbol |
If two figures are similar then they are the same _________________ but not necessarily the same size.
Two polygons are similar if and only if the corresponding angles are congruent and the corresponding sides are ___________________________.
EI = _____. (All measurements are in cm)
x = _______ cm.
y = ______ cm.
Is triangle BAK similar to triangle JOL?
Is triangle AEC similar to triangle SYP?
What is the lenght of CA?
Which is a true statement?
Triangle ABC ~ _________ by _________ similarity conjecture.
w = ________ cm.
ABCDE ~ FGHIJ
x = ________ cm.
ABCDE ~ FGHIJ
y = ________ cm.
ABCDE ~ FGHIJ
z = ________ cm.
ABCDE ~ FGHIJ
Which proportion could be used to solve for m?
s is parallel to r is parallel to segment UO.
n = _____.
s is parallel to r is parallel to segment UO.
Triangle ABC is similar to triangle DEC.
BF = ______.
Triangle ABC is similar to triangle DEC.
DE = ______.
Solve for x. Write your answers as x=____.
If a 40 foot tree casts a 25 foot shadow at the same time a nearby building casts a 70-foot shadow, how tall is the building?
a. Draw a picture and label
b. Set up a proportion
c. solve
Include units in your answer.
Kendra can see the top of her apartment building reflected in a small fish pond in a park across the street. She is standing 3 m from the pond, and the distance from the pond to the apartment building is 30 m. If Kendra’s eyes are 1.8 m above the ground, how tall is the apartment building?
a. Draw a picture and label
b. Set up a proportion
c. Solve
Include units in your answer.
Solve for x.
