Answer:
Option (D) is correct.
Explanation:
Total Overhead Cost:
= (Overhead × Number of cases) for all products
= (20 × 350) + (25 × 550) + (17 × 650)
= 31,800
Total Machine Hours:
= Machine hours × Number of cases
= (5 × 350) + (3 × 550) + (4 × 650)
= 6,000
Overhead Rate:
= Total Overhead Cost ÷ Total Machine Hours
= 31,800 ÷ 6,000
= 5.30
Total product cost per case for Product GC:
= Direct Material + Direct Labor + Overhead
= 80 + 30 + (Machine hours × Overhead Rate)
= 80 + 30 + (3 × 5.3)
= 80.00 + 30.00 + 15.90
= $125.90
Answer:
$3,750
Explanation:
at $25 per sheet of plywood:
total demand = 800 - (10 x 25) = 800 - 250 = 550
total supply = (50 x 25) - 1,000 = 1,250 - 1,000 = 250
the equilibrium price is:
800 - 10P₁ = 50P₁ - 1,000
1,800 = 60P₁
P₁ = 1,800 / 60 = 30
the equilibrium quantity (Q₁) is:
Q₁ = 800 - (10 x 30) = 800 - 300 = 500
at 250 units, the price should be:
250 = 800 - 10P₂
10P₂ = 550
P₂ = $55
total deadweight loss = 0.5 x (P₂ - P₁) x (Q₂ - Q₁) = 0.5 x ($55 - $25) x (250 - 500) = 0.5 x $30 x -250 = -$3,750
The best way to describe how that idea was recognized is <u>"finding a gap in the marketplace".</u>
Numerous organizations need to find the gap in the market. The gap in the market is a particular region. A zone where you can command. A region where are little conceivable outcomes for another person to surpass your mastery. On the off chance that you prevail to discover a specialty where you are the just a single, at that point it is extraordinary for your enterprising profession. But, likewise it is extraordinary on the off chance that you can discover a space where you will be the one of a kind player in an established market. The market where competition is low.
You do not meet NMSC's requirements
Answer:
Ans. The price of the bond immediately after it makes its first coupon payment is $1,068.02
Explanation:
Hi, we have to bring to present value the remaining cash flows, that is 9 coupons and its face value, so we need to use the following equation.
Where:
Coupon = 0.07*$1,000=$70
YTM = Yield to maturity, in our case 6% or 0.06
n = 9 (since the bond is paying every year and there are 9 years left until maturity)
Face Value= $1,000.
Everything should look like this
Therefore:
So, the price of this bond right after paying its first coupon is $1,068.02
Best of luck.
