Solve for 'x'.
\frac{10}{x}=\frac{2}{7}
x=35
List the 3 ways to prove two triangles are similar.
AA, SAS, SSS
Find the length of PQ.
PQ = 15
Write an inequality to represent the possible range of lengths for the third side 'x' of a triangle with side lengths 2 and 5.
3<x<7
If the scale factor of two similar figures is k, then the scale factor of their areas is ________ .
k^2
What is the similarity ratio a:b of congruent figures?
1:1
Solve for 'x'.
\frac {x+1}{x+2}=\frac {5}{9}
x=1/4
Find the length of SB.
SB=9
Find the length of PW.
PW=11
Write an inequality to represent the possible values of 'x'.
2<x<18
The ratio between the side lengths of two similar polygons is 3:4. What is the ratio of the area of the figures?
9:16
Find the measure of the smallest angle in a triangle whose angles are in a ratio of 1:2:3.
30 degrees.
Solve for 'a'.
\frac{a}{25}=\frac{4}{a}
a=+-10
\triangleVWU~\triangleSTU.
Solve for 'x'.
x=11
Find the length of ZY.
ZY=14
Can a triangle be formed if the sides are in a ratio of 2:3:6? Why or why not?
No.
2+3<6
Two triangles are similar. The larger triangle has an area of 100 and the smaller has an area of 25. If the perimeter of the larger triangle is 20, what is the perimeter of the smaller triangle?
Perimeter of the smaller triangle is 10.
Find the measure of the largest angle in a triangle whose angles are in a ratio of 2:3:4.
80 degrees.
Solve for 'x'.
\frac{x+1}{x+2}=\frac{x-3}{x-4}
x=1
Find the value of 'x' and 'y'.
y=6, x=15.6
Find the length of UT.
UT=18
Find the possible range values of 'x' that would make a triangle.
3<x<4
Two cubes have side lengths of 'x' and 'y', where x<y. What is the ratio of the volume of the larger cube to the volume of the smaller cube?
y^3:x^3
What is the probability as a percent of rolling two dice 2 times in a row and getting at least one roll that has a sum of 7.
30.6%