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drek231 [11]
3 years ago
14

-6x - 2x = 40. Calculate and show work

Mathematics
2 answers:
Roman55 [17]3 years ago
8 0
Solve any algebraic expression by getting the x on one side (usually the left-hand side) and everything else and the opposite side (usually the right-hand side).

We do this by using the inverse operation of what is being done to the variable. If something is adding to the variable, say like an expression like x + 10, then we use subtraction to get rid of the addition and vice versa.

Similar to multiplication, we use division to cancel out the multiplication and vice versa.

If there are any like terms, we combine them. I will assume that you know how to combine like terms, but in short, to combine like terms, add the coefficients together and use the common variables and power. If there is no coefficient, then a 1 is implied. Similarly, if no explicit power is shown, then a 1 is implied.

-6x - 2x = 40
-8x        = 40

-6x and -2x are like terms because they have the same variable and are to the same power.

-6x + (-2)x
(-6 - 2)x
-8x

Now we have the expression -8x = 40. Now we can use division to get rid of the -8 juxtaposed to the variable x.

-8x = 40
-8x / 8 = 40 / -8
x = -5

xxMikexx [17]3 years ago
3 0
-6x-2x= 40
-8x=40
X= 40/-8
X= -5
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Given:

The zeros of the polynomial are -2,\pm 5,4.

Degree = 4

Leading coefficient  = 1

To find:

The polynomial.

Solution:

If c is a zero of a polynomial, then (x-c) must be a factor of the polynomial.

Here, -2,4,-5, 5, are zeros of the required polynomial, so (x+2), (x-4), (x+5), (x-5) are factors of required polynomial.

p(x)=(x+2)(x-4)(x+5)(x-5)

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Using distributive property, we get

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On combining like terms, we get

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3 0
2 years ago
What is the value of x please help me
Tju [1.3M]

Answer:

<h2>x = 4</h2>

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ΔLMN and ΔPMQ are similar. Therefore thw sides are in proportion:

\dfrac{LM}{PM}=\dfrac{NM}{QM}

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PM = 9

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Substitute:

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9(x+12)=144             <em>divide both sides by 9</em>

\dfrac{9(x+12)}{9}=\dfrac{144}{9}

x+12=16             <em>subtract 12 from both sides</em>

x=4

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