Answer:
0.45
Step-by-step explanation:
Answer:
Approximately
n = 21 years
Step-by-step explanation:
Original height of the tree = 4 1/2 feet
Final height of the tree = 40 feet
Common difference = 1 3/4 feet per year
The data shows the question is an arithmetic progression
Tn = a + (n-1) d
Tn = 40
a = 4 1/2
d = 1 3/4
n = ?
Tn = a + (n-1) d
40 = 4 1/2 + ( n - 1) 1 3/4
40 = 9/2 + (n - 1) 7/4
40 = 9/2 + 7/4n - 7/4
40 = 18-7/4 + 7/4n
40 = 11/4 + 7/4n
40 - 11/4 = 7/4n
160-11/4 = 7/4n
149/4 = 7/4n
Divide both sides by 7/4
n = 149/4 ÷ 7/4
= 149/4× 4/7
= 149/7
n = 21.29 years
Approximately
n = 21 years
Answer:
G(-2)=-8-6-5=-
Step-by-step explanation:
Issue talk to my fist
Answer:
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$535,528.03
Since the semiannual withdrawals will be made for 35 years, the annuity will have two payments per year.
You may use a financial calculator to calculate the balance that will match the present value of your annuity distributions when you retire. The following are the inputs:
N = 35*2 = 70 semi-annual withdrawals total time
I/Y = 4.5 percent /2 = 2.25 percent semi-annual interest rate
FV = 0 (future value) (use 0 in annuity if not given)
PMT = 15,265; semi-annual payment
Enter the functions to find PV: CPT PV = 535,528.026
As a result, the person will need $535,528.03 in cash.
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In trigonometric ratios, the cos (x) = adjacent over hypotenuse.
Therefore, in the diagram, cos (55°) = s/q
To isolate q, divide both sides by s
cos (55°) / s = 1/ q
Then flip both numerators and denominators (raise both sides to the power of -1)
q = s / cos (55°)
Answer is D