How can you use the angle-angle similarity postulate to find out if triangles are similar?
a triangles are similar if one corresponding angle in each triangle is the same measure.
b triangles are similar if two corresponding angles in each triangle are the same measure.
c triangles are similar if one corresponding angle and one corresponding side in each triangle are the same measure.
d triangles are similar if two corresponding sides in each triangle are parallel to each other and have the same measure.

B. Triangles are similar if two corresponding angles in each triangle are the same measure.

Step-by-step explanation:

If two pairs of corresponding angles are congruent, then that makes the triangles similar to each other, by the Angle-Angle Similarity Postulate.

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(x3 + 6x2 + 2x - 6) • (x - 1)

step-by-step explanation:

polynomial long division :

3.2     polynomial long division

dividing :   x4+5x3-4x2-8x+6

                              ("dividend")

by         :     x-1     ("divisor")

dividend     x4   +   5x3   -   4x2   -   8x   +   6

- divisor   * x3     x4   -   x3            

remainder         6x3   -   4x2   -   8x   +   6

- divisor   * 6x2         6x3   -   6x2        

remainder             2x2   -   8x   +   6

- divisor   * 2x1             2x2   -   2x    

remainder               -   6x   +   6

- divisor   * -6x0               -   6x   +   6

remainder                     0

quotient :   x3+6x2+2x-6   remainder:   0