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Rzqust [24]
4 years ago
7

What is -4(x+6) can someone pls help

Mathematics
2 answers:
drek231 [11]4 years ago
8 0

Answer:

-4x - 24

Step-by-step explanation:

distribute the -4 by multiplying it by what is in the parenthisis. Since it is negative that makes a -4x and a -24

allochka39001 [22]4 years ago
4 0

Hey there!

<h2>ANSWER: -4x-24</h2><h2>EXPLANATION:</h2>

-4(x+6)

Let's separate -4 and x+6 with parenthesis.

(-4)(x+6)

Now let's separate all with parenthesis.

(-4)(x)+(-4)(6)=-4x-24\\-4x-24(ANSWER)

Hope this helps!

\text {-TestedHyperr}

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Pls help ive been working for 5 hours and dont get it
Stolb23 [73]

Answer: number 7 is 6 and number 8 is 7. I hope this helps good luck with other questions:)

Also I think number one might be 6 but Im not sure.

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8 0
4 years ago
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Please help will mark brainiest!!!!!!!!!
Lorico [155]

1. Rational. It is non-terminating but repeating.

2. Irrational. It is non-terminating, non-repeating

3. Irrational. π is irrational

4. Rational. √49 is 7

5. Irrational. 22 is not a square.

4 0
4 years ago
A rectangle school banner has a length of 44 inches, a perimeter of 156 inches , and an area of 1496 square inches. The cheerlea
Andrej [43]
Based on the lengths, the cheerleaders' banner is scaled down by a factor of 4.

So, 44 ÷ 4 = 11.

For the perimeter, 156 ÷ 4 is 39.

For the area, you have to do A=bh
(Area = base × height)

The base (length) is 11 inches, multiply that by two to get 22 inches which is the amount for both lengths. If the total perimeter is 39, you have to subtract 22 from that to get the remaining inches which is 17.
17÷2= 8.5 inches. The height is 8.5.

Now you can plug them in
A=bh
A=(11)(8.5)
A=93.5 in^2

The final answer is:
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3 years ago
(100 pts.)
ICE Princess25 [194]

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remember multiply them :)

Step-by-step explanation:

7 0
3 years ago
Verify the identity
Igoryamba

Answer:

We have to prove

sin⁡(α+β)-sin⁡(α-β)=2 cos⁡ α sin ⁡β

We will take the left hand side to prove it equal to right hand side

So,

=sin⁡(α+β)-sin⁡(α-β)      Eqn 1

We will use the following identities:

sin⁡(α+β)=sin⁡ α cos⁡ β+cos⁡ α sin⁡ β

and

sin⁡(α-β)=sin⁡ α cos ⁡β-cos ⁡α sin ⁡β

Putting the identities in eqn 1

=sin⁡(α+β)-sin⁡(α-β)

=[ sin⁡ α cos ⁡β+cos⁡ α sin⁡ β ]-[sin⁡ α cos ⁡β-cos ⁡α sin ⁡β ]

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sin⁡α cos⁡β will be cancelled.

=cos⁡ α sin ⁡β+ cos ⁡α sin ⁡β

=2 cos⁡ α sin ⁡β  

Hence,

sin⁡(α+β)-sin⁡(α-β)=2 cos ⁡α sin ⁡β

8 0
3 years ago
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