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Bess [88]
4 years ago
6

Curt can be paid in one of two ways for the furniture he sells. Plan​ A: Salary of ​$350 per​ month, plus a commission of​ 10% o

f sales. Plan​ B: Salary of ​$750 per​ month, plus a commission of​ 15% of sales in excess of ​$5000. For what amount of monthly sales is plan B better than plan​ A, assuming​ Curt's sales are always more than ​$5000​?
Business
1 answer:
Eduardwww [97]4 years ago
5 0

Answer:

for $16000 plan B is better than A

Explanation:

We are searching for the stage where Plan A's compensation is less than Plan B's compensation.

Plan A < Plan B

 

let total of Curt's sales  be the x,

x is the basis of the commission under Plan A, but the first 5000 of sales are excluded i.e  (x - 5000) from the basis of commissions under Plan B.

 

350 + x(0.10) < 750 + (x - 5000)(0.15)

800 -750 < (0.15) x - 5000(0.15) - (0.10)x

50 < (0.15 - 0.10)x - 750

50+750 < (0.05)x

800 < (0.05)x \frac{800}{(0.05)} < x

16000 < x

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Answer:

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Explanation:

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Jones corp. reported current assets of $187,000 and current liabilities of $132,000 on its most recent balance sheet. the curren
Lemur [1.5K]

Hello!

acid-test (quick) ratio=(Cash+short term investments+accounts receivable)÷current liabilities

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Good luck!

8 0
4 years ago
True or false, general revenue sharing grants give states the most discretion as to how to spend the money.
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3 years ago
If the coupon interest rate remains constant from the time of issue until the bond matures, then the bond is called afixed-rate
marta [7]

Answer:

Indenture

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8 0
3 years ago
You have been investing $165 a month for the last 12 years. today, your investment account is worth $60,508.29. what is your ave
Tanzania [10]
Given:
Future value, F=60508.29
Monthly payment, A = 165
Compounding period = month
Number of periods, n = 12*12=144
interest per period = i   [ to be found ]

We have the relationship
F=A((1+i)^n-1)/i
but there is no explicit formula for i for given F, A and n.
We need to solve a non-linear equation for the value of i, the monthly interest rate.
One of the ways is to solve it by fixed iteration, i.e. 
1. using the given relation, express i in terms of other parameters.
2. select an initial value of i
3. evaluate i according the equation in step 1 until the value is stable.

Here we will use the relationship to express
i=((60508.29*i)/165+1)^(1/144)-1  [ notice that i is on both sides of = sign ]
using an initial value of i=0.01 (about 1% per month).
Successively, we get
i=((60508.29*0.01)/165+1)^(1/144)-1=0.01075571
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i=0.0114728
i=0.0115246
i=0.0115502
i=0.0115628
i=0.0115690
i=0.0115720
Assuming the above has stablilized, and the APR is 12 time the above value, namely
Annual percentage rate = 0.01157205998210142*12=0.13886=13.89%



6 0
3 years ago
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