Based on the correlational analysis of X and Y that is given, we can infer that there is a linear relationship between X and Y.
<h3>What does the correlation analysis show?</h3>
The Pearson correlation coefficient shows if there is a linear relationship between given variables.
In the given table, the Pearson Correlation coefficient is not 0 for either variable which means that a linear relationship does in fact exist between the variables.
Find out more on the Pearson correlation coefficient at brainly.com/question/24084533.
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Answer: $5 billion
Explanation:
First find the spending multiplier which is a multiplier that shows how Aggregate demand increases as a result of additional spending.
Multiplier = 1 / (1 - Marginal propensity to consume)
= 1 / ( 1 - 0.8)
= 5
If the government wants to raise Aggregate demand by $25 billion, they should spend:
Increase in AD = Amount * Multiplier
25 billion = Amount * 5
Amount = 25 / 5
= $5 billion
Answer:
Yes
Explanation:
The 0.01 percent of the deviation plus the 0.01 percent of the sales average is not enough to get to the $6,300 daily, which means that the factor of the increase sales is the advertising campaign.
Answer: $22000
Explanation:
The amount of Superior's dividend declarations during its recent year of operation will be calculated thus:
Ending retained earnings ($91000) = Beginning retained earnings ($75000) + Net income ($38000) - Dividend declared
$91000 = $113000 - Dividend declared
Dividend declared = $113000 - $91000
Dividend declared = $22000
Therefore, Superior's dividend declarations during its recent year of operation is $22000
Answer:
coupon rate= 13.5%
Explanation:
Giving the following information:
Number of periods= 5*2= 10 semesters
Par value= $1,000
YTM= 0.1/2 = 0.05
Price bond= $1,136
<u>To calculate the coupon rate, first, we need to determine the coupon per semester using the following formula:</u>
Bond Price= coupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
1,136 = coupon*{[1 - (1.05^-10)] / 0.05} + [1,000/(1.05^10)]
1,136 = coupon*7.722 + 613.91
522.09 = coupon*7.722
$67.61=coupon
<u>Now, the coupon rate:</u>
Coupon= par value*(coupon rate/2)
67.61= 1,000*(coupon rate/2)
67.61= 500coupon rate
0.135=coupon rate
coupon rate= 13.5%