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Brrunno [24]
3 years ago
7

Factor the expression using the GCF 75m+85

Mathematics
2 answers:
Sloan [31]3 years ago
8 0

General Idea:

To find the Greatest Common Factor of binomial, we need to write each term as product of prime factors. GCF by definition means the product of common prime factors involved with its lowest terms. It is a number which will go in to both the terms in a binomial.

Given :

75m + 85

Applying the concept :

75m=3 \; \times \; 5^2 \; \times m\\\\85=5 \; \times \; 17\\\\GCF\; of\; 75m + 85 \;is\; 5

In order to get the expression inside the parenthesis after factoring GCF 5, we need to divide each term by what we factor out as shown below:

75m+85=5( \frac{75m}{5}  + \frac{85}{5}  )=5(15m+17)



jeka57 [31]3 years ago
4 0
75m + 85 = 5(15m + 17)
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3 years ago
How many is 1.6 divided by 6?
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0.26666666666

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Five males with an​ X-linked genetic disorder have one child each. The random variable x is the number of children among the fiv
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Adding up all 6 probabilities gives a total of 1, which means that this is a valid distribution function. Observing that P(0) = P(5), P(1) = P(4), and P(2) = P(3), this is a symmetric distribution.

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The standard deviation is calculated by multiplying each P(x) by the square of deviation (x - average)^2: (0.032)(0 - 2.5)^2 + (0.152)(1 - 2.5)^2 + (0.316)(2 - 2.5)^2 + (0.316)(3 - 2.5)^2 + (0.152)(4 - 2.5)^2 + (0.032)(5 - 2.5)^2 = 1.242, then taking the square root: sqrt(1.242) = 1.1145.
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4 years ago
Read 2 more answers
Factor the expression below.
rjkz [21]

Answer:

A.

(x - 3)(x - 3)

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What 2 numbers multiply to 9 and add to -6

-3*-3 =9

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7 0
3 years ago
The perimeter of a particular square and the circumference of a particular circle are equal. What is the ratio of the area of th
Tasya [4]

Ratio of the area of the square to the area of the circle is \frac{\pi}{4} : 1

In terms of fraction \frac{\pi}{4}

<em><u>Solution:</u></em>

Given that perimeter of a particular square and the circumference of a particular circle are equal

To find:  ratio of the area of the square to the area of the circle

Let the side of square be "a" and radius of circle be "r"

<em><u>The perimeter of square is given as:</u></em>

Perimeter of square = 4a

<em><u>The circumference of circle is given as:</u></em>

Circumference of circle = 2πr

From given,

perimeter of a particular square and the circumference of a particular circle are equal

perimeter of a particular square = circumference of a particular circle

4a = 2 \pi r\\\\a = \frac{\pi r}{2}

We need to find the ratio of the area of the square to the area of the circle.

We know that,

\text{ Area of the square }= a^2\\\\\text{ Area of the circle }= \pi r^2

Ratio of area of square to area of circle = a^2 : \pi r^2

Substituting the value of a = \frac{\pi r}{2} in above ratio,

Ratio of area of square to area of circle = (\frac{\pi r}{2})^2 : \pi r^2

On reducing to lowest terms we get,

⇒ \frac{\pi^2 r^2}{4} : \pi r^2 = \frac{\pi}{4} : 1

In terms of fraction we get,

\frac{\pi}{4} : 1 = \frac{\frac{\pi}{4}}{1} = \frac{\pi}{4}

Thus ratio of the area of the square to the area of the circle is \frac{\pi}{4} : 1

3 0
4 years ago
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