Mathematics: Find the quotient and simplify if possible q/7 ÷ q/26

The rectangle is actually a square. In fact, we have that the side PQ is equal to 2 other sides of the rectangle (QR and SP), and this is possible only if all the 4 sides of the rectangle are equal: this means it is a square.SQ is the diagonal of the square: , but we know that in a square, the diagonal is equal to square root of 2 times the length of the side:where d is the diagonal and L the length of the side. Since in our square the length of the diagonal is , the length of the side must beso,...

Find the quotient and simplify if possible q/7

Ответ:

leeorareeves299

17.01.2022

Mathematics

$\frac{q}{7}$ ÷ $\frac{q}{26}$

flip the second fraction upside down and change the division sign into a multiplication sign.

$\frac{q}{7} * \frac{26}{q}$

$= \frac{26q}{7q}$

simplify

$= \frac{26}{7}$

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Ответ:

alonzomacias1989

17.01.2022

Mathematics

The answer is 26/7, this cannot be simplified any further

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Ответ:

flyingcerberus1408

09.03.2020

Mathematics

The rectangle is actually a square. In fact, we have that the side PQ is equal to 2 other sides of the rectangle (QR and SP), and this is possible only if all the 4 sides of the rectangle are equal: this means it is a square.

SQ is the diagonal of the square: $SQ = 6 \sqrt{2}$ , but we know that in a square, the diagonal is equal to square root of 2 times the length of the side:
$d = \sqrt{2} L$
where d is the diagonal and L the length of the side. Since in our square the length of the diagonal is $d= 6 \sqrt{2}$ , the length of the side must be
$L= \frac{d}{ \sqrt{2} } = \frac{6 \sqrt{2} }{ \sqrt{2} }=6$

so, the correct answer is b) 6.

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Find the quotient and simplify if possible q/7 ÷ q/26

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