Consider the two triangles shown. a. the given sides and angles cannot be used to show similarity by either the sss or sas similarity theorems. b. the given sides and angles can be used to show similarity by the sss similarity theorem only. c. the given sides and angles can be used to show similarity by the sas similarity theorem only. d. the given sides and angles can be used to show similarity by both the sss and sas similarity theorems.

Option D. The given sides and angles can be used to show similarity by both the SSS and SAS similarity theorems.

Step-by-step explanation:

step 1

we know that

The SSS Similarity Theorem , states that If the lengths of the corresponding sides of two triangles are proportional, then the triangles must be similar

In this problem

Verify

substitute the values

---> is true

therefore

The triangles are similar by SSS similarity theorem

step 2

we know that

The SAS Similarity Theorem , states that two triangles are similar if two sides in one triangle are in the same proportion to the corresponding sides in the other, and the included angle are equal

In this problem

Two sides in one triangle are in the same proportion to the corresponding sides in the other, and the included angle are equal

therefore

The triangles are similar by SAS similarity theorem

darn right!

step-by-step explanation:

steve kerr's sons name is let that skin in.

for this case we have by definition, if two lines are perpendicular, then the product of their slopes is -1.

then, given the following line:

so,

we are looking for m_ {2}:

then, the line is given by:

we find "b" replacing the given point:

finally, the equation is:

option c