In the parallelogram, find

Question

asked Sep 15, 2020 100k views

1 Answer

Sariah · Answer 1 · 2020-09-21T04:49:24+0000

Answer:

${114}^(o)$

Explanation:

From the question,

$< KLO = {73}^(o)$

$< MLO={41}^(o)$

Base on the properties of a parallelogram, KL //JM and JK //ML

So, we can say that, <MLO alternates with <KJO and <KLO alternates with <MJO

Since alternative angles are equal,

$< MLO= < KJO = {41}^(o)$

$< KLO= < MJO = {73}^(o)$

In addition

< MLK= < KJM = < KLO + < MLO

$< MLK = {41}^(o) + {73}^(o) = {114}^(o)$

Therefore, m<KJM=
${114}^(o)$