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Viefleur [7K]
2 years ago
6

Heeeeelp please An arithmetic series has ay = 3 and d= - 3. Find S20-

Mathematics
1 answer:
kirill [66]2 years ago
3 0

The first term is 3 and the common difference is negative 3. Then the sum of the first 20 terms will be negative 510.

<h3>What is a series?</h3>

A series is a sum of sequence terms. That is, it is a list of numbers with adding operations between them.

The first term (a₁) = 3 and the common difference (d) = -3. Then the sum of the first 20 terms will be

Sₓ = (x/2) [2a₁ + (x - 1)d]

Then we have

S₂₀ = (20/2) [2 × 3 + (20 - 1)-3]

S₂₀ = 10 [6 + (19)(-3)]

S₂₀ = 10 [6 - 57]

S₂₀ = 10 [51]

S₂₀ = -510

More about the series link is given below.

brainly.com/question/10813422

#SPJ1

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Solve the following equation and identify the missing variable 7x + 3=2x + 13
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Answer:

2

Step-by-step explanation:

7x+3=2x+13

7x-2x=13-3

5x=10

\frac{5x}{5}=\frac{10}{5}

x=2

8 0
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Answer:

Inferential statistics

Step-by-step explanation:

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Recall that this poll was conducted only in West Virginia but the result or finding of the poll is being generalized over the U.S. as a whole. Hence, we are using the sample (fraction) to determine the population (whole) of home owners in the U.S. This is what we call <em>statistical inference or inferential statistics.</em>

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4 years ago
Last year, Michael's Pizzeria sold 2,400 pizzas with onions and 3,600 pizzas without onions. What percentage of the pizzas had o
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What is the greatest integer a, such that a^2 + 3b is less than (2b)^2, assuming that b is 5? Please answer and have a nice day!
solniwko [45]
<h3>Answer: Largest value is a = 9</h3>

===================================================

Work Shown:

b = 5

(2b)^2 = (2*5)^2 = 100

So we want the expression a^2+3b to be less than (2b)^2 = 100

We need to solve a^2 + 3b < 100 which turns into

a^2 + 3b < 100

a^2 + 3(5) < 100

a^2 + 15 < 100

after substituting in b = 5.

------------------

Let's isolate 'a'

a^2 + 15 < 100

a^2 < 100-15

a^2 < 85

a < sqrt(85)

a < 9.2195

'a' is an integer, so we round down to the nearest whole number to get a \le 9

So the greatest integer possible for 'a' is a = 9.

------------------

Check:

plug in a = 9 and b = 5

a^2 + 3b < 100

9^2 + 3(5) < 100

81 + 15 < 100

96 < 100 .... true statement

now try a = 10 and b = 5

a^2 + 3b < 100

10^2 + 3(5) < 100

100 + 15 < 100 ... you can probably already see the issue

115 < 100 ... this is false, so a = 10 doesn't work

5 0
3 years ago
Answer this please......
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Answer:

170

Step-by-step explanation:

10 x 15 = 150

2.5 x 4 = 10

10 x 2 = 20

150 + 20 = 170

3 0
4 years ago
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