Percentages are part of our lives, as we use them in our everyday language. To make things even complicated, we also have to stay updated with their fluctuations, which is not always easy. So, if you too are used to percentages more than often, what trick do you use? Take our quiz and confirm how much you know about them.
Find twice, then find 10% of that to then add them together.
Find the root, then find half of that to then add them together.
Find half, then find half of that to then add them together.
Find twice, then find half of that to then add them together.
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You divide by 10 then you halve it.
You divide by 5 then you halve it.
You divide by 20 then you halve it.
You divide by 10 then you double it.
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You divide by 20 then double it.
You divide by 15 then double it.
You divide by 5 then double it.
You divide by 10 then double it.
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(p/5) * y = ( p * y) /100
(p/50) * y = ( p * y) /50
(p/50) * y = ( p * y) /100
(p/100) * y = ( p * y) /100
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{change/ (initial value)}*100
{change/ (initial value)}*20
{change/ (initial value)}*50
{change/ (initial value)}*10
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It's the difference of 2 percentage figures.
It's the addition of 2 percentage figures.
It's the average of 2 percentage figures.
It's the difference of 4 percentage figures.
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N (1+ S /10)
N (S /100)
N (1+ S /100)
(1+ S /100)
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Then B is 100*/(10+x) % less or more than A.
Then B is 10*/(100+x) % less or more than A.
Then A is 100*/(100+x) % less or more than b.
Then B is 100*/(100+x) % less or more than A.
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Then the quantity consumed should be reduced by 100 x/ (100+x)%
Then the quantity consumed should be raised by 100 x/ (100+x)%
Then the quantity consumed should be reduced by 10 x/ (100+x)%
Then the quantity consumed should be reduced by 100 x/ (10+x)%
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For understanding the stock market.
For understanding fluctuations.
For understanding the financial aspects of everyday life.
For understanding math.
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