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Tju [1.3M]
3 years ago
9

If the expression ax(4x − 2y − 3) simplifies to 24x^2− 12xy − 18, what must be the value of a?

Mathematics
1 answer:
Gnom [1K]3 years ago
5 0

Given:

Consider the expression ax(4x-2y-3) simplifies to 24x^2-12xy-18x.

To find:

The value of a.

Solution:

We have,

ax(4x-2y-3)=24x^2-12xy-18x

Using distributive property, we get

4ax^2-2axy-3ax=24x^2-12xy-18x

On comparing the coefficients of x^2 from both sides, we get

4a=24

\Rightarrow a=6

Therefore, the value of a is 6.

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4 years ago
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Please help Find the measure of UT <br><br><br><br> 65° <br><br> 51° <br><br> 70° <br><br> 55°
Maslowich

\huge\boxed{55^\circ}

First of all, we know that \angle Q=95^{\circ} because of its vertical angle. \angle Q is also equal to \dfrac{\widehat{RS}+\widehat{UT}}{2} because it's an interior angle.

\begin{aligned}\angle Q&=\frac{\widehat{RS}+\widehat{UT}}{2}\\95^\circ&=\frac{135^\circ+\widehat{UT}}{2}&&\qquad&&\textsf{Substitute in the known values.}\\190^\circ&=135^\circ+\widehat{UT}&&\qquad&&\textsf{Multiply both sides by $2$.}\\55^\circ&=\widehat{UT}&&\qquad&&\textsf{Subtract $135^\circ$ from both sides.}\\\widehat{UT}&=\boxed{55^\circ}&&\qquad&&\textsf{Switch the sides of the equation to show our answer.}\end{aligned}

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3 years ago
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\frac{4}{5}

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\sin (\angle A) = \frac{4}{5}

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