adding %: We define a % increase of a No from a value x to another value y, y>x,...
We define a % increase of a No from a value x to another value y, y>x ,as :
\(\displaystyle \frac{y-x}{x}*100\)
Suppose now 300 goes to 360 .Then we have a % increase of :
\(\displaystyle \frac{360-300}{300}*100\)= 20%
And suppose 400 goes to 600. Then we have a % increase of :
\(\displaystyle \frac{600-400}{400}*100\) = 50%
Now total % increase of both Nos is:
\(\displaystyle \frac{(360+600)-(300+400)}{700}*100\)= 37,1%
But it should be 20% +50% = 70% shouldn't it
We define a % increase of a No from a value x to another value y, y>x ,as :
\(\displaystyle \frac{y-x}{x}*100\)
Suppose now 300 goes to 360 .Then we have a % increase of :
\(\displaystyle \frac{360-300}{300}*100\)= 20%
And suppose 400 goes to 600. Then we have a % increase of :
\(\displaystyle \frac{600-400}{400}*100\) = 50%
Now total % increase of both Nos is:
\(\displaystyle \frac{(360+600)-(300+400)}{700}*100\)= 37,1%
But it should be 20% +50% = 70% shouldn't it
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