It should be noted that Giving consumers product brochures to take home with them helps with selective retention.
This will help them to be able to remember the details they heard about in the store and make decisions.
<h3>What is selective retention,?</h3>
selective retention to the customer will give them the chance to make decisions on the product.
Learn more about selective retention, at;
brainly.com/question/9261004
Y = original value • growth ^(time/period of growth)
30000000000000 = 15000000000000 • (1+0.02)^(x/1)
Divide both sides by 15 trillion
2 = (1.02)^(x)
take logarithm of both sides
log2 = log1.02^x
Bring x down using log law
log2 = xlog1.02
Divide both sides by log1.02
x = 35
35 years
Answer:
Explanation:
The journal entry is shown below:
On June 1
Cash A/c Dr $99,000
To Notes payable A/c $99,000
(Being the amount borrowed is recorded)
For recording this transaction, we debited the cash account and credited the notes payable account so that the correct posting can be done
All other information which is given is not relevant. Hence, ignored it
<span> <span>Solution:
A = P(1+r)^n
where,
A = amount
P = principal
r = rate of interest
n = number of years
Putting values in the formula,
8850 = 2750(1+0.08)^n
8850/2750 = (1+0.08)^n
log will be used to solve "n" as it is in the exponent form, which gives,
log(8850/2750) = n log(1+0.08)
By solving, we get n = log(8850/2750) / log(1+0.08)
Using financial calculator, value comes as 15.187 rounded to 15.19.
So, he will have to wait for 15.19 years to take holidays as it will take 15.19 years to make $8850 from $2750 @ 8% annual compounding.</span> </span>
Answer:
C. Jamarcus is not required to file an income tax return because his gross income of $3,700 is well below the gross income threshold for a single taxpayer. However, he should file a taxreturn to receive a refund of the $481 previously withheld.
Explanation:
since Jamarcus income is %3700 and is below the gross income threshold for a single taxpayer so he should file a tax return to receive a refund of $481.