Answer:
$4,050
Explanation:
Grey has $4,500 for shopping.
She spent 90% while on shopping.
The amount spent = 90/100 x $4500
=0.9 x $4,500
=$4,050
I would say "B. Who is the enemy?" , because of its generalization and vagueness. I recommend looking deeper into the definitions, but who is the enemy is definitely my choice.
(A) Debt ratio = 0.32
Debt/(debt + equity)= 0.32
Debt = 0.32 *Debt + 0.32 *Equity
0.68* Debt = 0.32* Equity
Debt = 0.32*Equity/0.68 = 0.32/0.68 * Equity
Debt /equity ratio = (0.32/068*Equity)/Equity
Debt/Equity ratio = 0.32/0.68 = 0.47
Debt-equity ratio = 0.47 (Rounded to 2 decimals)
(B) Equity multiplier = 1 + debt -equity = 1+0.47 = 1.47
Equity multiplier = 1.47 (Rounded to 2 decimals)
Answer:
The Guidelines for how votes are counted and who can vote is a rule, it is backed up by the constitution as a way of directing the masses.
Choosing to campaign in states with a large number of electoral votes or so called swing states is a strategy, this involves coming up with the best approach or means to win in an election. Going to such states is a big strategy towards securing victory.
Emphasizing different messages to different voter groups is another strategy, this entails telling each of the people things that are their most needs in a bid to convince them to vote for you. It is a strategy that has always worked.
Securing endorsements and large campaign contributions is a payoff, it is an aftermath of popular acceptance by the people.
Limits on sources of fundraising and campaign contributions is a rule established by the states to encourage fair play in the electoral system or process.
Explanation:
see Answer
Answer:
$1,115.58
Explanation:
Calculation to determine how much should you be willing to pay for this bond
Using this formula
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Where,
Par value= $1,000
Cupon= $35
Time= 10*4= 40 quarters
Rate= 0.12/4= 0.03
Let plug in the formula
Bond Price= 35*{[1 - (1.03^-40)] / 0.03} + [1,000/(1.03^40)]
Bond Price= 809.02 + 306.56
Bond Price= $1,115.58
Therefore how much should you be willing to pay for this bond is $1,115.58
