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mario62 [17]
3 years ago
7

Which part of figure A is misleading ?

Mathematics
1 answer:
Marta_Voda [28]3 years ago
7 0

Answer:

2

Step-by-step explanation:

It looks like figure A shows lower scores since it doesn't start at 0

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A radius of a circle or sphere is any of the line segments from its center to its perimeter, and in more modern usage, it is also their length. Set up the formula for the area of a circle. The formula is A = π r 2 it equals the area of the circle, and r equals the radius.

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Time value of money calculations can be solved using a mathematical equation, a financial calculator, or a spreadsheet. Which of
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To answer this question, we can assume some different possibilities for the answer, since it is incomplete (or with not clear options):

a. \\ \frac{PMT}{r}

b. \\ PMT*\frac{(1+r)^{n}-1}{r}*(1 + r)

c. \\ PMT*\frac{(1+r)^{n} - 1}{r}  

Answer:

a. \\ PV_{perpetuity}=\frac{PMT}{r}

Step-by-step explanation:

The present value of a <em>perpetuity</em> is an <em>amount of money needed to invest today</em> to have a perpetuity, or an annuity paid for life, considering an interest rate of <em>r</em>.

PMT is a finance term for <em>payment</em> and <em>r </em>is the interest rate (roughly, an important quantity that defines how much it can be obtained for an investment).

In general, the present value can be mathematically defined as:

\\ PV(r) = \frac{PMT_{0}}{(1+r)^{0}} + \frac{PMT_{1}}{(1+r)^{1}} + \frac{PMT_{2}}{(1+r)^{2}}+\dotsc+\frac{PMT_{n}}{(1+r)^{n}}

Where <em>n</em> represents the number of periods for the investment.

On the other hand, an annuity, given a present value <em>PV</em>, is defined by:

\\ PMT= A = PV*(1+r)^{n}*(\frac{r}{(1+r)^{n}-1})

Solving this equation for <em>PV</em> (present value) to define the present value of an annuity, we have:

\\ PV = \frac{(1+r)^{n}-1}{(r*(1+r)^{n})}*PMT

But the question is asking for an annuity paid for life (theoretically, for infinite periods of time); then, if we calculate the <em>limit</em> for the previous equation when <em>n</em> tends to <em>infinity</em>, we find that:

\\ lim_{n\to\infty} \frac{(1+r)^{n}-1}{(r*(1+r)^{n})}*PMT

\\ (lim_{n\to\infty} \frac{(1+r)^{n}}{r*(1+r)^{n}} - lim_{n\to\infty} \frac{1}{r*(1+r)^{n}})*PMT

\\ (lim_{n\to\infty} \frac{(1+r)^{n}}{(1+r)^{n}}*\frac{1}{r} - lim_{n\to\infty} \frac{1}{r*(1+r)^{n}})*PMT

\\ (lim_{n\to\infty} 1*\frac{1}{r} - lim_{n\to\infty} \frac{1}{r*(1+r)^{n}})*PMT

The second term of the previous expression tends to 0 (zero) when <em>n</em> tends to <em>infinity</em>, then:

\\ (lim_{n\to\infty} 1*\frac{1}{r})*PMT

\\ (1*\frac{1}{r})*PMT

\\ \frac{PMT}{r} or

\\ PV_{perpetuity}=\frac{PMT}{r}

This expression represents that, with an interest of <em>r</em>, if we make an investment of PMT today, then we will have an annuity of \\ \frac{PMT}{r} for life, because in each period PMT would be the same again due to the interest rate (r).

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Elfie had 3 gifts. each gift had 4 items inside. how many items were there in all? math worksheets
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Each gift contained 4 items, and Elfie had 3 gifts. Use multiplication to solve:

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