What is 6,720 divided by 14??

Answers

Answer 1
Answer:

480 because 6,720 divided by 14 is 480


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A part-time shelf stocker made $8912.03 last year. If she claimed herself asan exemption for $3650 and had a $5700 standard deduction, what was her
taxable income last year?
A. $5262.03
B. $437.97
C. $0
D. $3212.03

Answers

Final answer:

The part-time shelf stocker's taxable income is calculated by subtracting the exemption of $3650 and the standard deduction of $5700 from her annual income of $8912.03, resulting in a negative number, which means her taxable income was $0.

Explanation:

To calculate the taxable income for the part-time shelf stocker who made $8912.03 last year, we need to subtract the exemption and standard deduction from her annual income. The exemption claimed is $3650, and the standard deduction is $5700.

Here's the calculation:

  1. Start with the total annual income: $8912.03.
  2. Subtract the exemption amount: $8912.03 - $3650 = $5262.03.
  3. Subtract the standard deduction: $5262.03 - $5700 = -$437.97.

Since the taxable income cannot be negative, the correct answer is $0. Thus, her taxable income last year was $0.

Learn more about Taxable Income Calculation here:

brainly.com/question/11734493

#SPJ2

Answer: C) $0

Step-by-step explanation:

Demon slayer

The population of a town increased from 3450 in 2005 to 5800 in 2011. Find the absolute and relative (percent) increase.

Answers

Answer:

The absolute difference is 1050

The relative percentage is 32.3076%

Step-by-step explanation:

According to a recent report, 60% of U.S. college graduates cannot find a full time job in their chosen profession. Assume 57% of the college graduates who cannot find a job are female and that 18% of the college graduates who can find a job are female. Given a male college graduate, find the probability he can find a full time job in his chosen profession? (See exercise 58 on page 220 of your textbook for a similar problem.)

Answers

Answer:

There is a 55.97% that a male can find a full time job in his chosen profession.

Step-by-step explanation:

We have these following probabilities:

A 60% probability that a college graduates cannot find a full time job in their chosen profession.

A 40% probability that a college graduates can find a full time job in their chosen profession.

57% of the college graduates who cannot find a job are female

43% of the college graduates who cannot find a job are male

18% of the college graduates who can find a job are female

82% of the college who can find a job are male.

Given a male college graduate, find the probability he can find a full time job in his chosen profession?

The total males are 43% of 60%(Those who cannot find a job) and 82% of 40%(Those who can find a job). So the percentage of males is P(M) = 0.43*0.60 + 0.82*0.40 = 0.586

Those who are males and find a job in their chosen profession are 82% of 40%. So P(M \cap J) = 0.82*0.40 = 0.328

P = (P(M \cap J))/(P(M)) = (0.328)/(0.586) = 0.5597

There is a 55.97% that a male can find a full time job in his chosen profession.

Please help me solve this!

Answers

Answer:

Step-by-step explanation:

a) AB=2AM

A__________M__________B

If M is the midpoint of AB, then AM = MB

Since AM=MB MB=2AM

Therefore AB=2AM

b)AM=1/2MB

sincs M is midpoint of AB.

then AM=BM....(1)

and also AM+BM=AB

AM+AM=AB from (1)..AM=BM

2AM=AB

AM=1/2AB

1. Nonpoint source loads are chemical masses that travel to the main stem of a river in flows that are distributed over relatively long stream reaches. Suppose source loads are known to have a mean value of 73 and a standard deviation of 10. We will take a random sample of 48 loads and calculate the sample mean, X. (a) What is the mean of X

Answers

Answer:

The sample mean of X is 73.

Step-by-step explanation:

We are given the following information in the question:

Mean, μ = 73

Standard Deviation, σ = 10

Sample size, n = 48

We have to calculate the sample mean of X

Sample mean:

  • The best approximator of the sample mean is the population mean itself.

Thus, we can write:

\mu_(X) = \mu = 73

Thus, the sample mean of X is 73.

Solve the following equation for a: -g + 3/4a = y

Answers

9514 1404 393

Answer:

  a = (4/3)(y+g)

Step-by-step explanation:

Isolate 'a' term, then multiply by the reciprocal of its coefficient.

  -g+(3)/(4)a=y\qquad\text{given}\n\n(3)/(4)a=y+g\qquad\text{add $g$}\n\n\boxed{a=(4(y+g))/(3)}\qquad\text{multiply by $4/3$}