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hram777 [196]
3 years ago
12

Find the 87th term of the arithmetic sequence 12, 0, -12

Mathematics
1 answer:
adelina 88 [10]3 years ago
4 0

Answer:

a(87) = -590

Step-by-step explanation:

Notice how each term of this arithmetic sequence is equal to the sum of the previous term and the common difference, -12.

The general formula a(n) = a(1) + (n - 1)d becomes:

                                    a(n) = 12 - 7(n - 1)

and the 87th term        a(87) = 12 - 7(87 - 1), or

                                      a(87) = 12 - 7(86)

                                       a(87) = -590

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1. What is the sum or difference?
Vanyuwa [196]

<u>Solving question 1 : What is the sum or difference? </u>

4x^{10} - 9x^{10} \\\\ (4-9)x^{10} \\\\ -5x^{10}

Hence, option A is correct i.e. -5x^{10}.

<u>Solving question 2 : What is the sum or difference? </u>

6x^{5} - 9x^{5} \\\\ (6-9)x^{5} \\\\ -3x^{5}

Hence, option D is correct i.e. -3x^{5}.

<u>Solving question 3 : Write the Polynomial in standard form. </u>

2 - 11x² - 8x + 6x²

We can combine like terms, and rewriting it in decreasing power of x's.

⇒ - 11x² + 6x² - 8x + 2

⇒ (-11 + 6)x² - 8x + 2

⇒ -5x² - 8x + 2

Hence, option A is correct i.e. -5x² - 8x + 2; quadratic trinomial.

<u>Solving question 4 :</u>

White-sided jackrabbits: 5.5x² - 9.2x + 6.9

Black-tailed jackrabbits: 5.5x² + 9.9x + 1.3

Total population = White-sided jackrabbits + Black-tailed jackrabbits

Total population = (5.5x² - 9.2x + 6.9 ) + (5.5x² + 9.9x + 1.3)

Total population = (5.5 + 5.5)x² + (9.9 - 9.2)x + (6.9 + 1.3 )

Total population = 11x² + 0.7x + 8.2

Hence, option A is correct i.e. 11x² + 0.7x + 8.2

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