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Katarina [22]
3 years ago
7

Divide the following polynomials, then place the answer in the proper location on the grid. Use synthetic division. Write the an

swer in descending powers of x.
(3x2 + 7x - 18) (x - 3)
Mathematics
1 answer:
Anastaziya [24]3 years ago
5 0

The answer for the given polynomial by synthetic division is 3x+16+(30/(x-3)).

<u>Step-by-step explanation:</u>

The given polynomial is (3x^2 +7x -18) divided by (x - 3)

Take (x-3)=0, then x=3

    3  |  3        7       -18  

          <u>           9        48</u>

           3       16       30

<u>step 1:</u> write the coefficients of x^2, x and constant in first row. The divisor 3 is written separately on outside.

<u>step 2:</u> Write down the coefficient of x^2= 3 in the answer row as it is without any change.

<u>step 3:</u> Multiply each number in the answer row with the divisor and fill the answers in the second row.

<u>step 4:</u> The final step is to add the first row and second row. After addition, the answers are written in answer row and the last number in the answer row is the <u>Remainder</u>.

<u>step 5:</u> The remainder is written by dividing it with the divisor (x-3). The answer in the descending powers of x is 3x + 16 + (30/(x-3)).

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Answer:

Jason has $58.20 and Jeff has $13.80.

Step-by-step explanation:

Let x represent the amount of money Jason has, and y represent the amount of money Jeff has.

We know that together they have $72. So, we can write the following equation:

x+y=72

We know that Jason has three <em>more</em> than four <em>times</em> the amount of money Jeff has. So:

x=3+4y

This is a system of equations. We can solve it by using substitution. Let's substitute the second equation into the first. This yields:

(3+4y)+y=72

Combine like terms:

5y+3=72

Subtract 3 from both sides:

5y=69

Divide both sides by 5:

y=69/5=\$13.80

So, Jeff has $13.80

We know that Jason has three more than four times the amount of money Jeff has.

Therefore, Jason has:

x=13.8(4)+3

Multiply and add:

x=\$58.20

So, Jason has $58.20 and Jeff has $13.80.

And we're done!

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