Answer:
$91,900
Explanation:
The computation of net sales revenue is shown below:-
Here, for reaching the net sales revenue we add the sales revenue and deduct the sales return and allowances with sales discounts
Net sales revenue = Sales Revenue - Sales Returns and Allowances - Sales Discounts
= $95,000 - $1,000 - $2,100
= $91,900
Therefore we have applied the above formula.
Answer:
a. Debit to variable overhead efficiency variance
d. Credit to variable overhead spending varian
Explanation:
Based on the information given in a situation where a variable overhead efficiency variance is UNFAVORABLE it will be DEBITED and variable overhead spending variance that is FAVOURABLE will be CREDITED.
Therefore the journal entry will include a:
a. Debit to variable overhead efficiency variance
d. Credit to variable overhead spending Variance
Answer:
A. That's the point where total revenue is maximized
Explanation:
Demand Curve is a downward sloping curve representing inverse relationship between price & quantity demanded.
Elasticity of Demand is the responsiveness of quantity demanded to price change. It can be measured geometrically on a demand curve point by :
Demand curve segment below the point / Demand curve segment above the point.
This way the elasticity keeps on decreasing as we move downwards on the demand curve [Ed=∞ to Ed >1 to Ed = 1 to Ed < 1 to Ed = 0] i.e [from perfectly elastic to elastic to unitary elastic to inelastic to perfectly inelastic demand].
If Demand is Elastic [Ed >1] : There is negative relationship between price and Total Revenue. This point is on the upper segment of demand curve as per geometric method, P- TR negative relationship implies that TR can be increased by decreasing Price.
If Demand is Inelastic [Ed <1] : There is positive relationship between price &total revenue. This point is on the lower segment of demand curve as per geometric method, P-TR positive relationship implies that TR can be increased by increasing price.
So: The best Total Revenue Maximising point is on the middle of demand curve where demand is unitary elastic [Ed=1] - as any other deviation from this point would create an incentive to change price to generate higher revenue.
Helps perform calculations and other manipulations of data