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malfutka [58]
3 years ago
6

At the end of each of the following five years, Eason is going to withdraw $30,000 from an investment account that pays interest

at a rate of 8% compounded annually. How much must there be in the investment account today in order for his account to reduce to a balance of zero after the last withdrawal? Show all your calculations.
Mathematics
1 answer:
Sophie [7]3 years ago
5 0

Answer:

3,000×0.8.×5

12000+3000 = 15000

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Answer the following questions. a. In the general education course requirement at a college, a student needs to choose one each
Bezzdna [24]

Answer:

a) N = 240 ways

b) N = 303,600 ways

c) N = 10 ways

Step-by-step explanation:

a) Given

General course consist of one course from each of 4 groups.

Social Science = 5 options

Humanities = 4 options

Natural sciences = 4 options

Foreign language = 3 options.

Therefore the total number of possible ways of selecting one each from each of the 4 groups is:

N = 5×4×4×3 = 240 ways

b) if four people are chosen from 25 member for four different positions, that makes it a permutation problem because order of selection is important.

N = nPr = n!/(n-r)!

n = 25 and r = 4

N = 25P4 = 25!/(25-4)! = 25!/21!

N = 303,600 ways

c) The number of ways by which 5 tosses of coin can yield 2 heads and 3 tails.

N = 5!/(5-5)!(2!)(3!)

N = 5×4/2

N = 10 ways

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Given: ΔABC is a right triangle.
Setler79 [48]

Answer:

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Step-by-step explanation:

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Put the numbers in order
4 5 7 9 11 12 12 14

Find median 9+11=20/2 so 10

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6       12

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PLEASE ANSWER ASSAP!!! IF CORRECT WILL GIVE BRAINLY!!!!! Which one of these relationships is different than the other three? Exp
Pavlova-9 [17]

Answer:

The relationship B is different than the other three, because it has a different proportionality constant.

Step-by-step explanation:

All available options show direct relationships, which are defined as follows:

y\propto x

y=k\cdot x (1)

Where:

x - Independent variable, dimensionless.

y - Dependent variable, dimensionless.

k - Proportionality constant, dimensionless.

We proceed to use the following strategy based on the proportionality constant, that is:

k = \frac{y}{x}

A different relationship must indicate a different proportionality constant:

Option A (x = 0.8, y = 4)

k = \frac{4}{0.8}

k = 5

Option B (x = 10, y = 55)

k = \frac{55}{10}

k = 5.5

Option C (x = 4, y = 20)

k = \frac{20}{4}

k = 5

Option D (x = 10, y = 50)

k = \frac{50}{10}

k = 5

The relationship B is different than the other three, because it has a different proportionality constant.

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