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Oksi-84 [34.3K]
3 years ago
15

4h + 7 = -8 – h .......

Mathematics
1 answer:
irina1246 [14]3 years ago
5 0
5h = - 8 - 7
5h = - 15
h = - 3
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Help fast please pleaseeeee​
castortr0y [4]

Answer:

C. 3x + 30

Step-by-step explanation:

Distribute:

=(5)(2x) + (5)(6) + −7x

=10x + 30 + −7x

Combine Like Terms:

=10x + 30 + −7x

=(10x + −7x) + (30)

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Use multiplication to find 2 equivalent fraction 3/4
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What is the simplified form of startroot startfraction 72 x superscript 16 baseline over 50 x superscript 36 baseline endfractio
ziro4ka [17]

The simplified form of the given equation is =\frac{6}{5x^{10}}

We have given that,

\sqrt{\frac{72x^{16}}{50x^{36} }

Apparently, you want to simplify the given equation,

\sqrt{\frac{72x^{16}}{50x^{36} }

 

The applicable rules of exponents are,

<h3>What is the exponent rule?</h3>

 (a^b)(a^c) = a^(b+c)

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So the expression simplifies as

 =\sqrt{\frac{72x^{16}}{50x^{36} }}\\\\=\frac{6}{5x^{10}}

Therefore the simplified form of the given equation is =\frac{6}{5x^{10}}

To learn more about exponential form visit:

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2 years ago
Consider vectors u = ⟨2, 1⟩ and v = ⟨4, –1⟩ with the angle between them equal to 40°. What are the scalar projections uv and vu?
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Step-by-step explanation:

edge2020

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Find the approximate side length of a square game board with an area of 105 in2.
aleksley [76]

Answer:

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Rounded to the nearest tenth: 10.2

Rounded to the nearest hundredth: 10.25

Step-by-step explanation:

To find the area of a square, we multiply the side length by itself, or in other words, SQUARE the side length!

A=s^2

We are given the area, so plugging that into our equation looks like this:

105=s^2

To eliminate the exponent, take the square root of both sides of the equation!

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From here, there are a few paths to take, depending on what your teacher is looking for. I will evaluate the approximate of the square root by finding the nearest perfect squares.

The nearest perfect square less than √105 is √100, and the nearest perfect square greater than √105 is √121.

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√100 is equal to 10, so the √105 is approximately 10 inches!

Using a calculator to check:

\sqrt{105}=10.247 inches

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1 year ago
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