Answer :
JK is similar to PQ
KL is similar to QR
Make a proportion
[tex]\sf{ \frac{JK}{PQ} = \frac{KL}{QR} }[/tex]
Plug in the numbers
[tex]\sf{ \frac{36}{6} = \frac{24}{QR} }[/tex]
Cross multiply
[tex]\sf{36\times QR= 6 \times 24}[/tex]
Solve for QR
[tex]\sf{ QR=4}[/tex]
So your final answer is
[tex]\boxed{\bf{4~centimeters}}[/tex]
KL is similar to QR
Make a proportion
[tex]\sf{ \frac{JK}{PQ} = \frac{KL}{QR} }[/tex]
Plug in the numbers
[tex]\sf{ \frac{36}{6} = \frac{24}{QR} }[/tex]
Cross multiply
[tex]\sf{36\times QR= 6 \times 24}[/tex]
Solve for QR
[tex]\sf{ QR=4}[/tex]
So your final answer is
[tex]\boxed{\bf{4~centimeters}}[/tex]
I pretty sure it would be 4 centimeters.
Because side JK (I find that really funny) is 36 centimeters, while side PQ is 6 centimeters. I multiplied that by 6, to get 36 and divided 24 by 6 which is 4 centimeters. Hope this helped!
Because side JK (I find that really funny) is 36 centimeters, while side PQ is 6 centimeters. I multiplied that by 6, to get 36 and divided 24 by 6 which is 4 centimeters. Hope this helped!