Tacobell and I had a amazing manager named big john!
Answer:
Let me give you an example of a segment addition problem that uses three points that asks the student to solve for x but has a solution x = 20.
First, I assumed values for each x, y and z and then manipulated their coefficients to get the total at the end of each equation.
20 + 10 +30 = 60
40 + 0 + 40 = 80
40 + 10 = 50
Then exchangeing these numbers into values and we have the following equation.
x + 2y + 3z = 60
2x + 4z = 80
2x + z = 50 so its easy
If you will solve them manually by substituting their variables into these equations, you can get
x = 20
y = 5
z = 10
Explanation:
Answer:
$42
Explanation:
APR = 18% , month rate = 18%/12 = 1.5%
Fee for cash advance = 2%
Cash advance of the first day of month = $1,200
Finance charge = Cash advance * (Monthly rate + Advance cash fee)
Finance charge = $1,200*1.5% + $1,200*2%
Finance charge = $18 + $24
Finance charge = $42
So, the approximate total finance charge i will pay on this cash advance for the month is $42
Answer:
an increase in the price of both
Explanation:
A decrease in the supply of paprika would cause an increase in the price of both substitute goods. When the supply of paprika falls, the demand will be greater than what is available for sale and this would cause the sellers to raise it's price afterall it is now scarce.
Also as a substitute good, more people would begin to switch to buying cummin which would raise the demand for cummin. This increase in demand for cummin would then cause the price of cummin to go up.
Answer:
$660,000
Explanation:
WACC = [wD * kD * (1 - t)] + [wE * kE]
WACC = [(0.77 / 1.77)*6.12%* (1 - 0.40)] + [(1 / 1.77)*11.61%]
WACC = 1.60% + 6.56%
WACC = 8.16%
Present value of annuity = Annuity*[1-(1+interest rate)^-time period]/rate
Present value of annuity = $1.67*[1-(1.08156745763)^-9]/0.0816
Present value of annuity = $1.67*6.206374532
Present value of annuity = $10.36 million
NPV = Present value of inflows - Present value of outflows
NPV = $10.36 million - $9.7 million
NPV = $660,000