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sergiy2304 [10]
2 years ago
13

What is the quotient ? StartFraction 7 Superscript negative 6 Over 7 squared EndFraction StartFraction 1 Over 7 Superscript 8 En

dFraction StartFraction 1 Over 7 cubed EndFraction 73 78.
Mathematics
2 answers:
notka56 [123]2 years ago
4 0

The quotient of the start fraction 7 superscript 7 negative 6 over 7 squared end fractions is,

\dfrac{1}{7^8}

<h3>What is the quotient?</h3>

Quotient is the resultant number which is obtained by dividing a number with another. Let a number<em> a</em> is divided by number <em>b.</em> Then the quotient of these two number will be,

q=\dfrac{a}{b}

Here, (<em>a, b</em>) are the real numbers.

The number given in the problem is,

\dfrac{7^{-6}}{7^2}

Let the quotient of these number is n. Therefore,

n=\dfrac{7^{-6}}{7^2}\\

Now if the power of numerator is negative, then it can be written in denominator with positive power of the same number. Therefore, the above equation written as,

n=\dfrac{1}{7^2\times7^{6}}\\n=\dfrac{1}{7^{2+6}}\\n=\dfrac{1}{7^8}

Hence, the quotient of the start fraction 7 superscript 7 negative 6 over 7 squared end fractions is,

\dfrac{1}{7^8}

Learn more about the quotient here;

brainly.com/question/673545

Luden [163]2 years ago
4 0

Answer:

It would be A. \frac{1}{7^{8} }.

Step-by-step explanation:

Hope this helps!

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Answer:

8, 40 , 50

Step-by-step explanation:

the measure of A is 90°

so 5x + 7x - 6 = 90

now.. to find the x

5x + 7x - 6 = 90

5x + 7x = 90 + 6

12x = 96

x = 96/12

x = 8

so the measure of angle A1 is (5*8) = 40

the measure of angle A2 is (7*8-6) = 50

finaly the angle A is (50+40) = 90

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EASY QUESTION
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Step-by-step explanation:

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Write 25 divided by 6 as a mixed number with the fraction in lowest terms
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Step-by-step explanation:

8 0
3 years ago
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Given the following sets:
hjlf
<h3>Answer:  10</h3>

===========================================================

Explanation:

Even though your teacher doesn't want you to list the items of the set, it helps to do so.

We'll be working with these two sets

A = {b, d, f, h, j, I, n, p, r, t}

C =  {d, h, I, p, t}

When we union them together, we combine the two sets together. Think of it like throwing all the letters in one bin rather than two bins.

A u C = {b, d, f, h, j, I, n, p, r, t,   d, h, I, p, t  }

The stuff that isn't bolded is set A, while the stuff that is bolded is set C

After we toss out the duplicates, we end up with this

A u C = {b, d, f, h, j, I, n, p, r, t}

But wait, that's just set A. Notice how everything in set C can be found in set A. This indicates set C is a subset of set A.

That's why all of the stuff in bold was tossed out (because they were duplicates of stuff already mentioned).

Once we determine what set A u C looks like, we count out the number of items in that set to determine the final answer.

There are 10 items in {b, d, f, h, j, I, n, p, r, t} which means 10 is the final answer.

----------------------------

An alternative method is to use the formula below

n(A u C) = n(A) + n(C) - n(A and C)

n(A u C) = 10 + 5 - 5

n(A u C) = 10

The notation n(A and C) counts how many items are found in both sets A and C at the same time. But as mentioned earlier, this is identical to just counting how many items are in set C. So we'll have n(C) cancel out with itself.

In short, n(A u C) = n(A) = 10

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