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alina1380 [7]
1 year ago
13

Iliana multiplied 3p – 7 and 2p2 – 3p – 4. Her work is shown in the table. The expression (3 p minus 7)(2 p squared minus 3 p mi

nus 4) is shown above a table with 3 columns and 2 rows. First column is labeled 2 p squared, second column is labeled negative 3 p, the third column is labeled negative 4. First row is labeled 3 p with entries 6 p cubed, negative 9 p squared, negative 12 p. Second row is labeled negative 7 with entries negative 14 p squared, 21 p, 28. Which is the product? 6p3 + 23p2 + 9p + 28 6p3 – 23p2 – 9p + 28 6p3 – 23p2 + 9p + 28 6p3 + 23p2 – 9p + 28
Mathematics
2 answers:
kondor19780726 [428]1 year ago
4 0

Answer:

the answer is C

Step-by-step explanation:

natita [175]1 year ago
4 0

Answer:

The correct option is C) 6p^3-23p^2+9p+28

Step-by-step explanation:

Consider the provided expression.

3p - 7 and 2p^2 - 3p - 4

According to the provided information the table will be like this.

         2p^2     -3p        -4

3p     6p^3     -9p²      -12p

-7  -14p^2       21 p       28

The above table shows the terms after multiplication.

To find the product you just need to add the terms as shown.

6p^3-9p^2-12p-14p^2+21p+28

6p^3-9p^2-14p^2-12p+21p+28

6p^3-23p^2+9p+28

Hence, the product is 6p^3-23p^2+9p+28.

You can verify this by product as shown.

3p-7(2p^2-3p -4)

6p^3-9p^2-12p-14p^2+21p+28

6p^3-23p^2+9p+28

Hence, the correct option is C) 6p^3-23p^2+9p+28

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Answer:

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Step-by-step explanation:

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This accumulated amount continues to earn interest for the next 28 years, so will further be multiplied by 1.07^28. Then the final balance due to deposits of X will be ...

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  Ay = Y(1.07)(1.07^10 -1)/.07 = 14.783599Y

__

Now we can write the two equations in the two unknowns:

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Y is 479.17

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Answer:

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