Answer:
KTM 350 full-size 450s, the 350 remains the bike for the common man. The KTM 350, along with its blood brother the Husqvarna FC350, appeals to the rank-and-file rider who doesn’t want to deal with 60 horsepower. The 350s have steadily improved over their lifespan and are currently better than ever.
Explanation:
Question Continuation
Determine the tax consequences of the redemption to Tammy and to Broadbill under the following independent circumstances.
Tammy and Jeremy are grandmother and grandson.
Answer:
See Explanation Below
Explanation:
Given.
Tammy number of shares = 300
Yvette number of shares = 400
Jeremy number of shares = 300
Each of the shareholders paid $50 per share.
Tammy's Ownership is calculated by; (300+300)/1000
= 600)1000
= 60% ---- before redemption
Tammy's Ownership = (150 + 300)/850
Tammy's ownership = 450/850
Tammy's Ownership = 52.94% ---- after redemption
The constructive ownership of Tammy is more than 80%, this means that the distribution is considered as income to Tammy
<span>you are still likely to do the favor for ben because you have just been a victim of the: lowball technique
The lowball is a selling technique in which an item is offered at a lower price than actually intended AFTER we increase the basis price. This technique often works because people have the tendency to conform to additional favor is it convinced to do another favor before
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Annual Compound Formula is:
A = P( 1 + r/n) ^nt
Where:
A is the future value of the investment
P is the principal investment
r is the annual interest rate
<span>n is the number of
interest compounded per year</span>
t is the number of years the money is invested
So for the given problem:
P = $10,000
r = 0.0396
n = 2 since it is semi-annual
t = 2 years
Solution:
A = P( 1 + r/n) ^nt
A = $10,000 ( 1 + 0.0396/2) ^ (2)(2)
A = $10000 (1.00815834432633616)
A = $10,815.83 is the amount after two years
Answer:
The present value of the annuity is $73,091.50
Explanation:
Use the following formula to calculate the present value of the annuity
Present value of annuity = ( Annuity Payment x Annuity factor for first 6 years ) + [ ( Annuity Payment x Annuity factor for after 6 years ) x Present value factor for 6 years ]
Where
Annuity Payment = $1,000
Annuity factor for first 6 years = 1 - ( 1 + 16%/12 )^-(6x12) / 16%/12 = 46.10028344
Annuity factor for after 6 years = 1 - ( 1 + 13%/12 )^-((17-6)x12) / 13%/12 = 70.0471029820
Present value factor for 6 years = ( 1 + 16%/12)^-(6x12) = 0.385329554163
Placing values in the formula
Present value of annuity = ( $1,000 x 46.10028344 ) + [ ( $1,000 x 70.0471029820 ) x 0.385329554163 ]
Present value of annuity = $46,100.28 + $26,991.22
Present value of annuity = $73,091.50
