All New SAT Math - Calculator Resources
Example Questions
Example Question #3 : Triangles
Are these triangles similar? If so, state the scale factor.
Not enough information
Yes - scale factor
Yes - scale factor
Yes - scale factor
No, they are not similar
No, they are not similar
Based on their positions relative to the congruent angles, and their relative lengths, we can see that 1.5 corresponds to 6, and 8 corresponds to 30. If the ratios of corresponding sides are equal, then the triangles are congruent:
We can compare these in a couple different ways. One would be to cross-multiply:
These triangles are not similar.
Example Question #1 : Radians
Change angle to degrees.
In order to change an angle into degrees, you must multiply the radian by .
Therefore, to solve:
Example Question #2 : Radians
Give in radians:
First we need to convert degrees to radians by multiplying by :
Now we can write:
Example Question #3 : Radians
Give in radians:
First we need to convert degrees to radians by multiplying by :
Now we can write:
Example Question #2 : Radians
Give in degrees:
First we can find in radians:
To change radians to degrees we need to multiply radians by . So we can write:
Example Question #2 : Radians
Give in degrees:
First we can find in radians:
To change radians to degrees we need to multiply radians by . So we can write:
Example Question #13 : Unit Circle And Radians
Give in radians:
First we need to convert to radians by multiplying by
:
Now we can solve the following equation for :
Example Question #2 : Radians And Conversions
Give in degrees:
First we can find in radians:
To change radians to degrees we need to multiply radians by . So we can write:
Example Question #571 : New Sat
Convert the angle into degrees.
To convert radians to degrees, use the conversion .
In this case:
Example Question #1 : Radians And Conversions
How many radians are in ?
Since, we can solve by setting up a proportion:
Cross-multiply and solve.
Certified Tutor
All New SAT Math - Calculator Resources
