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souve becow: 1
In
Delta rem,
m < k=(5x-2)^(@)
m/_L=(4x-3)^(0), and
m/_M=(x-10)^(@). find
m/_L.

souve becow: $1$ $\newline$ In $\Delta$ rem, $m<k=(5 x-2)^{\circ}$ $m \angle L=(4 x-3)^{0}$ , and $m \angle M=(x-10)^{\circ}$ . find $m \angle L$ .

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Factor polynomials

Full solution

Q. souve becow:

1

\newline

In

\Delta

rem,

m<k=(5 x-2)^{\circ}

m \angle L=(4 x-3)^{0}

, and

m \angle M=(x-10)^{\circ}

. find

m \angle L

.

Substitute Expressions: Step Title: Substitute the Given Expressions $\newline$ Calculation: Substitute $m < k$ , $m/_{L}$ , and $m/_{M}$ with their respective expressions: $(5x-2)^{@} + (4x-3)^{0} + (x-10)^{@} = 180$ .
Simplify Equation: Step Title: Simplify the Equation $\newline$ Calculation: Simplify the exponents and solve for $x$ : $(5x-2)^2 + (4x-3)^0 + (x-10)^2 = 180$ .

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