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Lelechka [254]
3 years ago
8

Solve for b A= \frac{a+b}{2}

Mathematics
1 answer:
lina2011 [118]3 years ago
6 0
A = (a+b)/2
2*A = 2*(a+b)/2 ... multiply both sides by 2
2A = a+b
2A-a = a+b-a ... subtract 'a' from both sides to isolate b
2A-a = b
b = 2A-a

Answer: b = 2A-a

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5b 2 −6b−2 is prime TURE OR FALSE!! 100 POINTS PLEASE HELP!!!!
Ivan

The given quadratic expression; 5b² -6b -2 is prime because the discriminant is not a perfect square.

<h3>What is the discriminant of the expression?</h3>

According to the task content; it is required to identify if the expression is prime.

On this note, it follows that the discriminant of the expression can be evaluated as follows;

= 36 -(4× 5 × -2)

= 76.

Hence, the expression is prime since 76 is not a perfect square.

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1 year ago
NAU’s enrollment has grown by roughly 2.5% each year over the past several years. If 12,460 students attended NAU in 1998 when t
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2 years ago
Find two numbers if their ratio is 4:7 and their difference is 123.
belka [17]

Answer:

The two numbers are -164 and -287

They could also be 164 and 287

Step-by-step explanation:

The ratio of 2 numbers 4/7  

x/y = 4/7

Using cross products

7x =4y

Their difference is 123

x-y = 123

x = 123+y

Substituting in

7(123+y) =4y

Distribute

861 +7y = 4y

Subtract 7y from each side

861 +7y-7y = 4y-7y

861 = -3y

Divide each side by -3

861/-3 = -3y/-3

-287 = y

Now we need to find x

x = 123+y

x = 123+ -287

x = -164


The numbers could also be 164 and 287

The difference is 287-164 = 123

And the ratio is 164/287 = 4/7

4 0
3 years ago
Read 2 more answers
E and F are two events and that P(E)=0.2 and P(F/E)=0.6 what is P(E and F)
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The probability of E and F expressed as P(E and F) equals;0.12

<h3>How to solve Conditional Probability?</h3>

We are given;

P(E) = 0.2

P(F|E) = 0.6

Now, P(F/E) is known as conditional probability and it means the probability of event F given the probability of another event E. This can be expressed as; P(F|E) = P(E and F)/P(E)

Thus;

P(E and F) = 0.2 * 0.6

P(E and F) = 0.12

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5 0
1 year ago
What is the ratio of these volumes if the dimensions were length = 4, width = 3, and height = 2? Fill out the table below.
tatyana61 [14]

Explanation:

Linear escale factor 1.

In this case the original volume of the parallelepiped is:

Volume=4*2*3=24\text{ u}^3

24 cubic units and the new volume must be:

NewVolume=\left(4*1\right)\left(2*1\right)\left(3*1\right)=24u^3

So in this case the ratio of volumes is 1:1

Linear escale factor 2.

In this case the original volume of the parallelepiped is the same: 24 cubic units.

The new voume must be:

NewVolume=\left(4*2\right)\left(2*2\right)\left(3*2\right)=8*4*6=192u^3

So in this case the ratio of volumes is 24:192, that is 1:8

Linear escale factor 3.

In this case the original volume of the parallelepiped is the same: 24 cubic units.

The new voume must be:

NewVolume=(4\times3)(2\times3)(3\times3)=12*6*9=648u^3

So in this case the ratio of volumes is 24:648, that is 1:27

Linear escale factor 4.

In this case the original volume of the parallelepiped is the same: 24 cubic units.

The new voume must be:

NewVolume=(4\times4)(2\times4)(3\times4)=16\times8\times12=1536u^3

So in this case the ratio of volumes is 24:1536, that is 1:64

Linear escale factor r.

In this case the original volume of the parallelepiped is the same: 24 cubic units.

The new voume must be:

NewVolume=(4*r)(2*r)(3*r)=4r\times2r\times3r=24r^3\text{ }u^3

So in this case the ratio of volumes is 24:24r^3, that is:

1:r^3

5 0
1 year ago
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