- This topic has 5 replies, 2 voices, and was last updated 5 years ago by
John Moffat.
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- November 3, 2020 at 8:01 am #593905
Hello sir
BPP qn 93, Pg no 25. Please advise why $625000/.48?? Just understood that $675000 contribution covers FC of $675000 and the remaining $625000 of 1300000 to be covered(625000/1300000) which is 48%. But didn’t understand the concept of dividing 625000/.48 to calculate the BE sales to cover FC of 625000.
November 3, 2020 at 11:13 am #593934There is no question 93 on page 25 of the current edition of the BPP Revision Kit.
However I think I know which question you are referring to.
We always divide the fixed overheads by the CS ratio in order to calculate the breakeven revenue and I do explain this in my free lectures on CVP analysis.
November 3, 2020 at 4:01 pm #593970BPP 2019-20. I went through the lecture sir.. and understood that BE in revenue is FC/ C/S ratio..but I don’t clearly understand how this 48%.FC is 625000. C/S = did not understand 48%. I thought it would be 625000 (Fc yet to cover) /1300000 (Total FC)
November 4, 2020 at 10:14 am #594028Since the variable costs are 52% of sales, the contribution must be 48% of sales, so the CS ratio is 48%.
They need to cover an extra 625,000 fixed costs and so they need an extra 625,000/48% revenue.
November 4, 2020 at 3:40 pm #594060Thanks a lot sir. Really understood and sorry for asking questions frequently.
Qn 111 BPP 2019-20, MCQ : Budgeted sales are $2.4 million, budgeted fixed costs are
$360,000 and the margin of safety is $400,000. budgeted variable costs?I understood that BE = 2.4-.4 = 2m
BE = FC/ C/s ratio
FC = .36M. But in BPP, FC is considered a contribution and taken .36 m as contribution.
Therefore, c/s ratio = .36/2 =18% and hence VC 82%.But dint understand why FC is considered contribution.
November 5, 2020 at 8:48 am #594116At breakeven the contribution is always equal to the fixed costs (so that the profit is zero).
Do watch my free lectures on CVP analysis, because the contribution being equal to the fixed costs is fundamental to all breakeven analysis.
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