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DochEvi [55]
3 years ago
13

See if you can help thank you!!

Mathematics
2 answers:
Juli2301 [7.4K]3 years ago
4 0

C

the square of the sum of 7 times x and 3 is expressed as

7x + 3 ← the sum of 7 times x and 3

(7x + 3)² ← the square of the sum of 7 times x and 3

4 times the difference of x and 1 is expressed as

x- 1 ← the difference of x and 1

4(x - 1) ← 4 times the difference of x and 1

putting it all together gives

(7x + 3 )² / 4(x - 1 ) → C


Troyanec [42]3 years ago
4 0

The way to read math problems is to read and do little parts at a time. Don't try and understand it all at once. That's what you try and do when you are reading a novel or a persuasive essay. Do things as you would when you are trying to parse a sentence.

The numerator is determined by the language before the word divide. What does it say? Concentrate on everything after square.

sum of 7 times x  plus 3. That translates into 7x + 3

Now go look at the word square. It means that you square 7x + 3

Numerator: (7x + 3)^2

Guess what? You have already eliminated B and D. So you are left with A and C.

Denominator: difference between x and 1. Difference means subtract so you have x - 1

Denominator: 4 times the difference between x and 1: 4*(x - 1)

Now put them together.

numerator / denominator

\dfrac{(7x + 3)^2}{(4(x - 1))}

which is C.

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let's say the original price is "x", so that'd be the 100%.

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7 0
3 years ago
The figure shows a quarter circle and an equilateral triangle. What is thearea of the shaded part? Give your answer to 3 signifi
ad-work [718]

Explanation

The shaded area represents a segment. This can be solved with the formula below;

\mleft(\frac{\theta}{360}\mright)\times\pi r^2-\frac{1}{2}r^2sin\theta

Since the triangle is an equilateral triangle, it implies that the angle subtended at the centre is 60 degrees. Also, the given radius is 7 cm

\begin{gathered} =7^2(\frac{60}{360}\times3.14-\frac{1}{2}\times\sin 60)^{}_{} \\ =49(\frac{3.14}{6}-\frac{\sqrt[]{3}}{4}) \\ =4.43\operatorname{cm}^2 \end{gathered}

Answer:

4..43\operatorname{cm}^2

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=

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