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nikklg [1K]
3 years ago
5

Factor 36+12x+x^2 as the product of two binomials

Mathematics
1 answer:
d1i1m1o1n [39]3 years ago
8 0

Answer:

(x+6) (x+6)

(x+6)^2

Step-by-step explanation:

36+12x+x^2

x^2 +12x +36

What 2 numbers multiply to 36 and add to 12

6*6 = 36

6+6 =12

(x+6) (x+6)

(x+6)^2

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Which of the following describe an angle with a vertex at E?
Marianna [84]

Answer

B., C.

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4 years ago
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Please help me with these questions 19pts
jeka57 [31]

Answer:

a)

p(r)=(r-5)\cdot 1.05

b)

p(15.50)=(15.50-5)\cdot1.05=10.50\cdot1.05=11.025\approx11.03\ \$

Step-by-step explanation:

a)

Assume that r is a regular price before discount and tax

Including discount, we substract 5 from r. We get (r-5).

Then, we include tax by adding 5% value of (r-5)

Including a tax we may realize by multiplying initial value (r-5) by 1.05, where an ending .05 is percentage value of a tax

b)

in a formula p(r)=(r-5)\cdot 1.05 we substitute r=15.50  and calculate the value on the right side of the sign "=".

You solve it too, using a calculator.

If you push the following buttons:

1 5 . 5 0 - 5 = + 5 %

you should get a result 11.025, after approximation to the 2 digits after comma there is 11.03



6 0
3 years ago
ACT math scores for a particular year are approximately normally distributed with a mean of 28 and a standard deviation of 2.4.​
Murrr4er [49]

Answer:

a. \ \ \ P(X>30.4)=0.1587\\\\b. \ \ \ P(X

Step-by-step explanation:

a. Given that the mean is 28 and the standard deviation  is 2.4.

Let X be the score of our random selection.

-The z-score is calculated using the formula:

z=\frac{\bar X-\mu}{\sigma}

-The probability that the score is greater than 30.4 is calculated as:

P(X>30.4)=P(z

P(X>)=P(z>\frac{\bar X-\mu}{\sigma})\\\\z=\frac{30.4-28}{2.4}=1.0\\\\\therefore P(z>1)=1-0.84134\\\\=0.1587

Hence, the probability of a random score being greater than 30.4 is 0.1587

b. The probability that a randomly selected score is less than 32.8:

Mean=28, sd=2.4 and X=32.8

P(X

Hence, the probability that a random selection has a score less than 32.8 is 0.9773

c. The probability  that a randomly selected score is between 25.6 and 32.8:

mean=28, sd=2.4 X=25.6, 32.8

P(25.6

Hence, the probability of the score being between 25.6 and 32.8 is 0.8186

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3 years ago
I needd the whole answer for it​
Radda [10]
Of what? You didn’t write the question honey
3 0
4 years ago
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