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Vikentia [17]
3 years ago
8

What will be the ratio of products a and b? assume the relative reactivity of c-h bonds to be 3°:2°:1° = 5.5:4.5:1?

Business
1 answer:
bija089 [108]3 years ago
3 0

Answer:

The answer is 1/3.

Explanation:

No of 1 degree product = B = 12 x 1

No of 2 degree product = B = 8 x 4.5

Ratio of A / B =  12 ÷ ( 8 x 4.5)

Ratio of A / B = 1÷3.

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Both seashells and corn have been used as money in the past. Which do you think is a better choice? Explain your answer by refer
Katarina [22]

Answer:

Seashells  were better than corn.

Explanation:

I think shells were the better choice. They were also used as ornaments. The shells were very easy to use and durable. Payments were made using shells. The shells are considered as the oldest form of currency and they originated in ancient China.

It helped in a growing trade. Shells were the part of commodity money.Sea shells were used as a whole or partial. Shells were used either in the shape of beads or artificially shaped.

5 0
3 years ago
A review of Munchen Corporation's financial statements reveals the following information: cost of goods sold: $100,000; decrease
drek231 [11]

Answer:

The Cash paid to suppliers was $85,000

Explanation:

Data provided in the question:

Cost of goods sold = $100,000

Decrease in inventory = $5,000

Increase in accounts payable = $10,000

Now,

Cash paid to suppliers will be

= Cost of goods sold - Decrease in inventory - Increase in accounts payable

= $100,000 - $5,000 - $10,000

= $85,000

Hence,

The Cash paid to suppliers was $85,000

8 0
3 years ago
You deposit​ $5,000 per year at the end of each of the next 25 years into an account that pays​ 8% compounded annually. How much
Volgvan

Answer:

The correct answer is A. $18,276

Explanation:

First you have to calculate how much you'd end up having at the end of the 25 years period in your savings account.

You calculate the total amount saved for each year, using the formula:

S_{n} = S_{n-1} *(1+r)+D

Where

S_{n} is the total amount in the savings account for this period.

S_{n-1} is the total amount in the savings account from the previous period.

ris the interest rate.

Dare the annual deposits being made into the savings account.

Therefore for the first year you'd do:

S_{1} = S_{0} *(1+r)+D

S_{1} = 0*(1+0.08)+5000=5000

For the second year:

S_{2} = S_{1} *(1+r)+D

S_{2} = 5000*(1+0.08)+5000=10400

And so on. You can help yourself calculate the value of this series using programs like Excel.

I have attached an Excel file that has a table with the savings values for each of the 25 years.

So, the 25th year you’ll have $365,529.70 in your savings account. Now you simply divide this number by 20 (that will be the number of years you’ll be withdrawing the same dollar amount from your savings account):

Withdrawals = 365,529.70/20=18,276.485

In conclusion, you’d be able to withdraw $18,276.485 each year for the following 20 years after the 25th deposit, if all withdrawals are the same dollar amount.

Download xlsx
3 0
3 years ago
At the end of each of the past 14 years, Vanessa deposited $450 in an account that earned 8 percent compounded annually. (a) How
Travka [436]

Answer:

a) = $10,896.71

b) = $11,768.45

Explanation:

The question is divided into 2 parts

Part a) Amount in the account today

The formula to use is as follows:

FV of Annuity= P(1+r)∧n - 1)/r

P= Periodic Payment = $450

r= Rate of each period= 8%

n= the number of periods= 14

The account today is as follows:

FV = 450 x (1+0.08)∧14-1]/0.08

= $10,896.71

Part b) The formula to use is as follows:

FV = Future value = (1+r) * P * [ (1+r)n -1] / r

P= Periodic Payment = $450

r= Rate of each period= 8%

n= the number of periods= 14

= Fv= (1+0.08) * 450 * [ (1+0.08)^14 - 1] / 0.08

= $11,768.45

3 0
3 years ago
Jorge purchased a copyright for use in his business in the current year. The purchase occurred on July 15th and the purchase pri
jolli1 [7]

Answer:

$6,000

Explanation:

Purchase price = $75,000

Remaining life = 75 months

The amortization amount for each month (Am) is given by  the total purchase price divided by the remaining life of the copyright.

A_m=\frac{\$75,000}{75}=\$1,000\ per\ month\\

Since the purchase was made in July, there are 6 months left in the current year. Therefore, Jorge's total amortization amount during the current year is:

A=6*\$1,000 = \$6,000

7 0
3 years ago
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