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Here l = 65 and m =44 , and n must be in between l and m , since sum of two sides must be greater then third side .

So m <n<l

That is LN<LM<MN

And the correct option is fifth option .

we are given

angles of triangle are

[tex] L=65 [/tex]

[tex] M=44 [/tex]

now, we can find angle N

we know that sum of all angles in any triangle is 180

[tex] L+M+N=180 [/tex]

we can plug values

[tex] 65+44+N=180 [/tex]

we can find N

[tex] N=71 [/tex]

now, we know that

larger angle corresponds to larger length of opposite sides

for angle L = side is l

for angle M = side is m

for angle N = side is n

L=65 , M=44 , N=71

so, we can see that

[tex] N>L>M [/tex]

so, corresponding sides will also be in same order

we get

[tex] n>l>m [/tex]

or

[tex] LM>MN>LN [/tex]

so, option-A.........Answer

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