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Harrizon [31]
2 years ago
13

Which of the following is/are true?

Business
1 answer:
Hatshy [7]2 years ago
8 0

Answer:

If the pure expectations theory is correct, a downward-sloping yield curve indicates that interest rates are expected to decline in the future.

Explanation:

The three theories based on term structure of interest rates includes:

1. Pure Expectation Theory

2. Liquidity Premium Theory

3.Segmented Markets Theory

In Pure Expectations Theory, the term structure shown in the shape of the yield curve is gotten solely by the expectations of interest rates.

According to pure expectations theory, the yield curve has an Upward sloping, if there is an expected increase in rates and expected decrease in rates leads to a downward sloping.

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Dr. Peabody recorded an $82 telephone bill that he will pay within thirty days. Which of the following statements is correct?
lana66690 [7]

Answer:

A. Telephone expense is debited $82; accounts payable is credited $82.

Explanation:

Mr. Peabody has incurred a debt of $82 on telephone expenses. His expenses have increased by $82, and his debts(liabilities) have also increased by $82.

An increase in expenses is recorded by debiting the relevant expense account. Mr. Peabody will debit the telephone expense account by $82.

Liabilities have increased by $82. An increase in liabilities is recorded by crediting the liabilities account. Mr. Peabody will complete this transaction by crediting the liabilities account by $82.

7 0
3 years ago
A store has two different coupons that customers can use. One coupon gives the customer $15 off their purchase, and the other co
andrey2020 [161]

Answer:

16.25;

g(f(x)) ;

76 ;

f(g(x))

Explanation:

For 15 off

f(x) = x - 15

For 35% off

g(x) = (1 - 0.35)x = 0.65x

g(x) = 0.65x

A.)

For the $15 off coupon :

f(x) = x - 15

f(x) 40 - 15 = 25

For the 35% coupon :

g(x) = (1-0.35)x

g(x) = 0.65(25)

g(x) = 16.25

B.)

Applying $15 off first, then 35%

Here, g is a function of f(x)

g(f(x))

Here g(x) takes in the result of f(x) ;

For the $140 off coupon :

f(x) = x - 15

f(140) = 140 - 15 = 125

For the 35% coupon :

g(125) = (1-0.35)x

g(124) = 0.65(125) = $81.25

C.)

x = 140

g(x) = 0.65x

g(140) = 0.65(140)

g(140) = 91

f(x) = x - 15

f(91) = 91 - 15

f(91) = 76

D.)

Here, F is a function of g(x)

f(g(x))

f(x) = (0.65*140) - 15

6 0
2 years ago
Write a sentence with a word Inflation:​
butalik [34]
“Because of inflation, prices have gone up considerably for almost everything.”


hope this helps
7 0
3 years ago
Here's Mia's profit for the month. Decide how much Mia should put into her savings account.
Yuliya22 [10]

Answer:

Here's Mia's profit for the month. Decide how much Mia should put into her savings account.

From the analogy, it is expedient of Mia to save $150 after accruing the sum of $1500 as profit gained.

Explanation:

Most often, it is economically wise to save 10% of ones profits, this enables the saving balance to quickly increase over time.

4 0
3 years ago
On the basis of the following data, determine the value of the inventory at the lower of cost or market.
vlabodo [156]

Answer:

The computation is shown below:

Explanation:

The computation is shown below:

Product         Total Cost         Total Market      Lower of Total Cost or Total Market

A                    $1,368                  $1,248                         $1,248

                ($171 × 8 units)          ($156 × 8 units)

B                  $10,300                    $9,150                     $9,150

                 ($206 × 50 units)          ($183 × 50 units)

C                $11,454                      $10,856                   $10,856

                  ($249 ×  46 units)          ($236 × 46 units)

D                 $5,530                      $4,795                     4,795

                 ($158 × 35 units)          ($137 × 35 units)

E                $9,452                        $10,064                   $9,452

                  ($278 × 34 units)          ($296 × 34 units)

Total                                                                              $35,501

3 0
3 years ago
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