Answer:
FUTA tax due from the corporation is $108
Explanation:
The First and Second employee earned 7000 each
The Third employee earn earns 4000
Paid under State Unemployment Tax by the employer is = (7000+7000+4000) x 5.40% =$972
How much FUTA tax is due from Willow Corporation for 2019?
Credit of tax paid in State Unemployment Tax is availabe for FUTA tax of 6%, thus FUTA due will be:
=(6% of 18000) - $972
=1080-972
=$108
Starting the next task before the first task is complete is lead.
In the eyes of some businesses, a "lead" is a contact that has already been identified as a potential client, whereas for other businesses, a "lead" is any sales contact. However, a lead's potential to become a future client is the same regardless of how it is defined.
A lead is, to put it simply, a person or group who is interested in what you are selling. Contact details are shared, such as an email address, a phone number, or even a social network account, to demonstrate the interest.
Learn more about Lead here brainly.com/question/5687830
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Answer:
$69,378.96
Explanation:
The first step is to determine the future value of Jill's balance
FV = P (1 + r)^n
FV = Future value
P = Present value
R = interest rate
N = number of years
$866,000(1.09)^8 = $1,725,559.25
the second step is to determine the future value of the balance in Bob's account
$482,000(1.09)^8 = $960,415.19
The difference between Jill and Bob's future value amount is 765,144.06. this has to be the future value of bob's yearly savings
yearly savings = 765,144.06. / annuity factor
Annuity factor = {[(1+r)^n] - 1} / r
(1.09^8 - 1) / 0.09 = 11.028474
765,144.06. / 11.028474 = $69,378.96
Answer:
Explanation:
a)We find the portfolio weights first. For a two security portfolio


x2 = 0.625 and x1 = 0.375
Then
rp = x1r1 + x2r2
rp = (0.375 ´ 0.06) + (0.625 ´ 0.14)
= 0.11
= 11.0%
Hence, he can improve the expected rate of return without any change in the risk of the portfolio.
b)
The expected return is:
rp = x1r1 + x2r2
rp = (0.5 *´ 0.09) + (0.5 ´* 0.14)
= 0.115 = 11.5%

sP2 = (0.5)^2(0.10)^2 + 2*(0.5)(0.5)(0.10)(0.16)(0.10) + (0.5)^2(0.16)^2
sP2 = 0.0097
sP = 0.985 = 9.85%
Hence, he can never perform better by investing equal amount in bond portfolio and index fund. The expected return increases to 11.5% and standard deviation decreases to 9.85%.