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kodGreya [7K]
3 years ago
9

Find the value of X for the figure given the perimeter 74+ 7m. Length is 5m + 8 and width is 3m +2

Mathematics
1 answer:
gogolik [260]3 years ago
8 0
To find m we add the dimensions and equalise it to the answer first:
5m + 8 + 5m + 8 + 3m + 2 + 3m + 2 = 74 + 7m
Now we simplify
16m + 20 = 74 + 7m
Minus 20 from both sides
16m = 54 + 7m
Minus 7m from both sides
9m = 54
Divide by 9 from both sides
M=6
Plz give me brainliest answer and hope it helps!
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<h3>How to find the function which was used to make graph?</h3>

A graph contains data of which input maps to which output.

Analysis of this leads to the relations which were used to make it.

If we know that the function crosses the x-axis at some point, then for some polynomial functions, we have those as roots of the polynomial.

Let's assume the graph of Cheryl's commute was like the one below.

We can see that she started at 0 mph.  

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At 6.5 min (5.5 min later) her speed was still 65 mph therefore, she was driving at a constant speed.

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2 years ago
Which expression is equivalent to (16 x Superscript 8 Baseline y Superscript negative 12 Baseline) Superscript one-half?.
loris [4]

To solve the problem we must know the Basic Rules of Exponentiation.

<h2>Basic Rules of Exponentiation</h2>
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  • \dfrac{x^a}{x^b} = x^{(a-b)}
  • (a^a)^b =x^{(a\times b)}
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The solution of the expression is \dfrac{4x^4}{y^6}.

<h2>Explanation</h2>

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Solution

We know that 16 can be reduced to 2^4,

=(2^4x^8y^{12})^{\frac{1}{2}}

Using identity (xy)^a = x^ay^a,

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Using identity (a^a)^b =x^{(a\times b)},

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Using identity \dfrac{x^a}{x^b} = x^{(a-b)},

=\dfrac{2^2x^4}{y^6}

=\dfrac{4x^4}{y^6}

Hence, the solution of the expression is \dfrac{4x^4}{y^6}.

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