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lara31 [8.8K]
2 years ago
6

Larry recorded the following donations this year: $500 cash to a family in need $2,400 to a church $500 cash to a political camp

aign To the Salvation Army household items that originally cost $1,200 but are worth $300. What is Larry's maximum allowable charitable contribution if his AGI is $60,000? Multiple Choice $2,900 $1,000 $2,700 $4,600 None of the choices are correct.
Business
1 answer:
soldier1979 [14.2K]2 years ago
7 0

Larry's maximum allowable charitable contribution if his AGI is $60,000 is: $2,700.

<h3>Maximum allowable charitable contribution</h3>

A charitable contribution can be defined as the way in which a person donate his or her own money , goods or services to an organization thereby deducting the market value of this contribution from the person income tax return.

Maximum allowable charitable contribution=$2,400 to a church+ Household items worth of $300

Maximum allowable charitable contribution= $2,700

Therefore Larry maximum allowable charitable contribution if his AGI is $60,100 is $2,700.

Learn more about Maximum allowable charitable contribution here:brainly.com/question/24744888

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1 . Perpetuities Perpetuities are also called annuities with an extended or unlimited life. Based on your understanding of perpe
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(A) A perpetuity is a stream of regularly timed, equal cash flows that continues forever

(B) The value of a perpetuity is equal to the sum of the present value of its expected future cash flows

the bank offers 1.6%

in the alternative scenario it offers 1.067%

Explanation:

(A) A perpetuity is a stream of regularly timed, equal cash flows that continues forever

The perpetuity is an annuity in which time tends to infinity, to be qualified as an annuity the cash payment must be regular.

(B) The value of a perpetuity is equal to the sum of the present value of its expected future cash flows

As state above the perpetuinty is an annuity, the annuities return the present value of the expcted future cash flow.

Given the annuity formula

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

if times tends to infinity then the expression:

\lim_{n \to \infty} (1+r)^{-n} = 1

Nexti n the annuity formula we got:

C \times \frac{1-1 }{rate}= PV\\

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