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Aneli [31]
3 years ago
5

The mean of four numbers is 43. What are those four numbers?​

Mathematics
1 answer:
Andrej [43]3 years ago
7 0

Answer:

42,43,43,44

Step-by-step explanation:

If there are four numbers in a list then the middle 2 numbers should be added up and divided up to give the mean. If we are given the mean we can now work backwards to give us:

\frac{x+y}{2} (where x and y are the 2 middle numbers)

We can also see that x and y must be equal as the mean is an integer.

So:

43=\frac{2x}{2}

So x=43 and that is the middle 2 numbers.

I don't exactly know how to explain how i got the other 2 numbers.

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He base of a pentagonal prism has an area of 2.4 m2. The prism has a volume of 4.8 m3. What is its height? Use sketches, formula
77julia77 [94]

Answer:

The height of the prism is 2m

Step-by-step explanation:

Given;

The volume of pentagonal prism, V = 4.8 m^3

Area of the prism, A = 2.4 m^2

To determine the height of the prism, we consider the following;

Volume of any prism = Area of the prism x height of the prism

Height of the prism = volume of the prism / Area of the prism

Height of the prism = 4.8 / 2.4

Height of the prism = 2 m

Therefore, the height of the prism is 2m

3 0
4 years ago
Scott works on cars. He charges $35 for each car plus $13 per hour. Yesterday he worked for 5 hours on 3 different cars. How muc
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Answer:

170

Step-by-step explanation:

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7 0
3 years ago
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C-35=57 what's the answer to the equation?
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Think about it. What plus 35 is 57? Or what is 57 minus 35? The answer is 22.
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Write an explicit formula that represents the sequence defined by the following recursive formula
Stels [109]

Answer:

The explicit formula is a_{n} = 5 - 6n

Step-by-step explanation:

The explicit formula of the arithmetic sequence of the recursive formula

a_{1} = first term; a_{n} = a_{n-1} + d is a_{n} = a + (n - 1)d, where

  • a is the first term
  • d is the common difference between each two consecutive terms
  • n is the position of the number

∵ The recursive formula is a_{1} = -1 and a_{n} = a_{n-1} - 6

→ Compare it with the formula above

∴ a = -1 ⇒ 1st term

∴ d = -6 ⇒ common difference

→ Substitute them in the form of the explicit formula

∵ a_{n}  = -1 + (n - 1)(-6)

∴ a_{n} = -1 + (-6)(n) - (-6)(1)

∴ a_{n}  = -1 + -6n - (-6)

∴ a_{n} = -1 - 6n + 6

→ Add the like term

∴ a_{n} = 5 - 6n

∴ The explicit formula is a_{n} = 5 - 6n

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3 years ago
Which strategy would not correctly solve this story problem?
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C makes the most sense to me the others make you over think it
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