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timurjin [86]
3 years ago
10

Here’s another one if you want to answer it

Mathematics
1 answer:
iVinArrow [24]3 years ago
8 0

<u><em>Answer:</em></u>

D. \frac{-9}{2} \leqx

<u><em>Explanation:</em></u>

<u>Before proceeding, please remember the following:</u>

1. When you do a certain operation on one side of the inequality, you have to do the same operation on ALL other sides to keep the original value of the inequality unchanged

2. To solve an inequality means that we want to isolate the variable.

<u>Now, for the given inequality, we have: </u>

-3 \leq\frac{2x-3}{4}

Based on the above, for the middle part of the inequality, we want to have the x variable standing alone.

<u>This can be done as follows:</u>

1. Multiply all sides by 4

<u>This would give us:</u> -12 \leq 2x-3 < 24

2- Add 3 to all sides

<u>This would give us:</u> -9 \leq2x < 27

3- Finally, divide all sides by 2 to have the x on its own

<u>This would give us:</u> \frac{-9}{2} \leq x < \frac{27}{2}

Hope this helps :)

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A rectangular park is 6x + 2 ft long and
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Answer: 18x^2 + 48x - 50

Step-by-step explanation: In order to determine the area of the rectangle not covered by the turtle pond, we shall calculate the area of the square pond and subtract it from the area of the rectangle.

The area of the square is given as

Area = L x B, where A and B are of equal measurement (sides of a square)

Area = 8 x 8

Area = 64 ft^2

Next we calculate the area of the rectangle which is given as

Area = L x B, where L = 6X + 2 and W = 3X + 7

Area = (6X + 2) (3X +7)

Area = 18X^2 + 42X + 6X + 14

Area = 18X^2 + 48X + 14

We can now subtract the area of the square from the area of the rectangle

That is Area of the shaded region

= 18X^2 48X + 14 - 64

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Therefore, the area of the shaded region = 18X^2 + 48X - 50

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Y= -3x^2-24x-46 write in vertex form
mario62 [17]

ANSWER

y= -3{(x + 4)}^{2}  + 2

EXPLANATION

The given function is:

y= -3x^2-24x-46

Factor -3 for the first 2 terms.

y= -3(x^2 + 8x)-46

We add and subtract the square of the coefficient of x.

y= -3(x^2 + 8x +  {(4)}^{2} )  - - 3( {4)}^{2} -46

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