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e-lub [12.9K]
1 year ago
8

Suzie has $16,000 in her investment account today. She saves $500 a quarter and earns 8% interest compounded quarterly. How much

money will she have in her account three years from now?
Business
1 answer:
andrezito [222]1 year ago
5 0

Suzie has  $26,997.90  in her account three years from now in her investment.

An investment is an asset or object obtained with the intention of generating profits or appreciation. Appreciation refers to an increase within the fee of an asset over time. when an individual purchases an excellent as an funding, the rationale isn't always to eat the good however alternatively to use it inside the future to create wealth.

investment = $16000

FV = future value

PV = present value = 16,000

r = interest rate = 8% / 4 = 2% per quarter

n = number of quarters = 3 * 4 = 12

The future value of the single investment is:

FV=PV∗(1+r)n

FV=16,000∗(1+0.02)12

FV=$20,291.86

Annuity of $500 per quarter

Let

FVA be the future value of the annuity

PMT be the periodic payment

The future value of the annuity is:

FVA = PMT × (1+r)ⁿ - 1 / r

       = 500 × (1+ 0.02)¹² - 1 /0.02

      = $6,706.04

After 3 years, her account balance will be the sum of these two future values:

Balance = FV + FVA = 20,291.86 + 6,706.04 = 26,997.90

Suzie will have $26,997.90 in her account.

Learn more about investment here:-brainly.com/question/25300925

#SPJ4

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4 0
3 years ago
Macy Corporation's relevant range of activity is 5100 units to 11,500 units. When it produces and sells 8300 units, its average
xxTIMURxx [149]

Answer:

Contribution margin per unit= $14.9

Explanation:

Giving the following information:

Variable costs:

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Direct labor= $3.45

Variable manufacturing overhead= $1.45

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Variable administrative expense= $0.85

Total variable cost= $12.1

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3 0
3 years ago
Consider a 11-period binomial model with r=1.02r=1.02, s_0 = 100s
FromTheMoon [43]

The  value of a European call option on the stock with strike k=102k=102 is: 2.03529 and the amount of dollar to invest in the cash account is $28.694

<h3>European call option</h3>

Given:

R=1.02

S0 = 100

u=1/d= 1.05

Strike(k) = 102

First step

Upside Price = u × S0

Upside Price = 1.05 × 100

Upside Price = 105

Downside Price = S0/u

Downside Price= 100×1/1.05

Downside Price= 95.238

Upside Payoff = upside price - strike rate

Upside Payoff =(105 - 102)

Upside Payoff = 3

Second step

Upside probability=(r - q) / u - d

Upside probability=1.02- (1/1.05)÷ 1.05- (1/1.05)

Upside probability=0.0676190/0.0976190

Upside probability=0.692


Probability of downside = 1 - p(upside)

Probability of downside = 1 - 0.692

Probability of downside = 0.30731722

Third step

European call option=[0.692×3+0.30731722×0]×1/100

European call option=2.03529

Let B represent the Dollar to invest

105D -1.05B=3

95.238D-1.02B=0

Solving for B

B=$28.694

Therefore the  value of a European call option on the stock with strike k=102k=102 is: 2.03529 and the amount of dollar to invest in the cash account is $28.694

Learn more about European call option here:brainly.com/question/16998902

#SPJ1

4 0
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