I have a situation where I am trying to add different weighted averages of sales penetration. If they are weighted equally it is pretty easy. In my example below Bob has a goal of selling in 12% Apples and 60% of the Oranges. What I am trying to determine is what his goal penetration would be.
[TABLE="width: 500"]
<tbody>[TR]
[TD][/TD]
[TD]A[/TD]
[TD]B[/TD]
[TD]C[/TD]
[TD]D[/TD]
[TD]E[/TD]
[/TR]
[TR]
[TD]1[/TD]
[TD]Item[/TD]
[TD]Units on Hand[/TD]
[TD]Units Sold[/TD]
[TD]Penetetration[/TD]
[TD]Goal Penetration[/TD]
[/TR]
[TR]
[TD]2[/TD]
[TD]Apples[/TD]
[TD]1,000,000[/TD]
[TD]100,000[/TD]
[TD]10%[/TD]
[TD]12%[/TD]
[/TR]
[TR]
[TD]3[/TD]
[TD]Oranges[/TD]
[TD]50,000[/TD]
[TD]25,000[/TD]
[TD]50%[/TD]
[TD]60%[/TD]
[/TR]
[TR]
[TD]4[/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[/TR]
[TR]
[TD]5[/TD]
[TD]Bob's totals[/TD]
[TD]1,050,000[/TD]
[TD]125,000[/TD]
[TD]11.9%[/TD]
[TD][/TD]
[/TR]
</tbody>[/TABLE]
Assuming Apples and oranges carry the same weight the formula is easy
=(e2*(b2/b5))+(e3*(b3/b5)
=(.12*1,000,000/1,050,000))+(.60*(50,000/1,050,000))
=.1143+.0286= 14.29%
What I am having issues with is understanding how to do this when Apples say account for 80% of his goal and Oranges account for 20% of his goals.
=(e2*(b2/b5))*.8)+(e3*(b3/b5)*.2) doesn't seem to be right but I can't seem to wrap my head around how to do it.
Thanks!!
[TABLE="width: 500"]
<tbody>[TR]
[TD][/TD]
[TD]A[/TD]
[TD]B[/TD]
[TD]C[/TD]
[TD]D[/TD]
[TD]E[/TD]
[/TR]
[TR]
[TD]1[/TD]
[TD]Item[/TD]
[TD]Units on Hand[/TD]
[TD]Units Sold[/TD]
[TD]Penetetration[/TD]
[TD]Goal Penetration[/TD]
[/TR]
[TR]
[TD]2[/TD]
[TD]Apples[/TD]
[TD]1,000,000[/TD]
[TD]100,000[/TD]
[TD]10%[/TD]
[TD]12%[/TD]
[/TR]
[TR]
[TD]3[/TD]
[TD]Oranges[/TD]
[TD]50,000[/TD]
[TD]25,000[/TD]
[TD]50%[/TD]
[TD]60%[/TD]
[/TR]
[TR]
[TD]4[/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[TD][/TD]
[/TR]
[TR]
[TD]5[/TD]
[TD]Bob's totals[/TD]
[TD]1,050,000[/TD]
[TD]125,000[/TD]
[TD]11.9%[/TD]
[TD][/TD]
[/TR]
</tbody>[/TABLE]
Assuming Apples and oranges carry the same weight the formula is easy
=(e2*(b2/b5))+(e3*(b3/b5)
=(.12*1,000,000/1,050,000))+(.60*(50,000/1,050,000))
=.1143+.0286= 14.29%
What I am having issues with is understanding how to do this when Apples say account for 80% of his goal and Oranges account for 20% of his goals.
=(e2*(b2/b5))*.8)+(e3*(b3/b5)*.2) doesn't seem to be right but I can't seem to wrap my head around how to do it.
Thanks!!