Answer:
C Liabilities are understated, and net income is overstated.
Explanation:
To accrue for interest expense, the required entries are;
Debit Interest expense (p/l)
Credit Accrued Interest (B/s)
Being entries to recognize accrued interest expense.
If this is not posted, liabilities and expenses for the period would be understated. As such, net income would be overstated.
Hence the right answer is C Liabilities are understated, and net income is overstated.
Answer:
The answer is: Behavior variable
Explanation:
Behavior variable in market segmentation refers to the process of segmenting the market based on consumer buying behavior. Consumer buying behavior consists of consumer usage frequency, consumer habits, benefits sought or expected, user status, brand loyalty, etc.
Government increases its spending when the economy is expanding, automatic stabilizers increase the government spending multiplier.
Automatic stabilizers offset fluctuations in economic interest without direct intervention by policymakers. when incomes are excessive, tax liabilities rise and eligibility for authorities blessings falls, with no trade in the tax code or other legislation.
All through a monetary increase, automated stabilizers enable the government to chill off expansion or even fight inflation. while earnings fall, the identical stabilizers can position cash returned in the machine by means of tax refunds, welfare assessments, and other strategies to permit huge quantities of government spending.
Learn more about the government stabilizers here:brainly.com/question/25558588
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Answer:
Results are below.
Explanation:
Giving the following information:
Cupon rate= 0.0544/2= 0.0272
YTM= 0.0491/2= 0.02455
The par value is $1,000
<u>We weren't provided with the number of years of the bond. I imagine for 9 years.</u>
<u>To calculate the bond price, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 27.2*{[1 - (1.02455^-18)] /0.02455} + [1,000*(1.02455^18)]
Bond Price= 391.93 + 646.25
Bond Price= $1,038.18
