Answer:
68000
Explanation:
Colgate has options outstanding amount to 68000 in 2013. The weighted average exercise price of sock option outstanding is $47.15. Out of 68000 the 54800 option are available for issuance and rest 13000 are restricted stock which are ready for issuance under Incentive Compensation Plan.
Answer: Individual demand refers to the demand for a good or a service by an individual (or a household). Individual demand comes from the interaction of an individual's desires. Where as an aggregate demand is an economic measurement of the total amount of demand for all finished goods and services produced in an economy. Aggregate demand is expressed as the total amount of money exchanged for those goods and services at a specific price level and point in time.
Explanation:
Answer:
2500 phones produced at $250 per phone
Max weekly revenue would be $625,000.
Explanation:
p = 500 - 0.1x
p is the price per unit
revenue = quantity * price/unit
R(x) = revenue = p(x)*x = 500x - 0.1x²
p(x) maximum when first derivative is set to 0
500 - 0.2x = 0 ==> x = 500/0.2 = 2500 quantities
price/unit : p = 500 - 0.1*2500 = 500 - 250 = 250
revenue :
r(2500) = 500*2500 - 0.1*2500²
r(2500) = 2500(500 - 250) = 625000
The company should produce 2500 phones each week at a price of $250
The maximum weekly revenue is $625000
Answer:
1. 0.06
2. 0.38
3. 0.52
4. 0.06
Explanation:
1) Both decline = P1(D) × P2(D)
= 0.2 × 0.3
= 0.06
(stock 1 declines and stock 2 declines)
2) Exactly one rises:
= P1(R) × [P2(U) + P2(D)] + P2(R) × [P1(U) + P1(D)]
= 0.2 × [0.4+ 0.3] + 0.3 × [0.6 + 0.2]
= 0.14 + 0.24
= 0.38
(stock 1 rises and {stock 2 declines or remains unchanged})
or (stock 2 rises and {stock 1 declines or remains unchanged})
3) Exactly one unchanged:
= P1(U) × [P2(R) + P2(D)] + P2(U) × [P1(R) + P1(D)]
= 0.6 × [0.3 + 0.3] + 0.4 × [0.2 + 0.2]
= 0.36 + 0.16
= 0.52
4) Both rise = P1(R) × P2(R)
= 0.2 × 0.3
= 0.06
Explanation:
a) A bank wishes to collect data on the number of customer services and the frequency of customer use of these services.
