The figure shows three right triangles. triangles jkm, klm, and jlk are similar. theorem: if two triangles are similar, the corresponding sides are in proportion. figure shows triangle jkl with right angle at k. segment jk is 6 and segment kl is 8. point m is on segment jl and angles kmj and kml are right angles. using the given theorem, which two statements to prove that if segment jl is x, then x2 = 100? segment jl • segment jm = 64 segment jl • segment ml = 48 segment jl • segment jm = 48 segment jl • segment ml = 36 segment jl • segment jm = 64 segment jl • segment ml = 36 segment jl • segment jm = 36 segment jl • segment ml = 64

(Segment JL)(Segment ML)=10(6.4)=64 units

Step-by-step explanation:

In the given information, triangle JKL with right angle at K. Segment JK is 6 and segment KL is 8. Point M is on segment JL and angles KMJ and KML are right angles.

we have to choose the correct option.

In order to choose we have to find the segment ML

Let ML=x therefore JM=10-m

In triangle JMK, by Pythagoras theorem

In triangle KML

From above two equations we get

⇒

⇒

⇒ m=6.4 units

(Segment JL)(Segment ML)=10(6.4)=64 units

Hence, last option is correct

1) is right

step-by-step explanation:

12

step-by-step explanation:

a triangle's   full angle is 180 degrees so 180 - 156 = 24. 24/2=12