-
Let's see if we can write 1.501 as a percentage.
-
Now, we really just want to write this quantity, as something over 100.
-
So, what we can do is, we can say that this is the same thing as 1.501 over 1.
-
We haven't changed it's value, now let's multiply it times 100 over 100.
-
When we do this product, and I haven't changed the value,
-
this just multiplying something times one.
-
But, when we do it we're going to change the way that we're representing it.
-
The denominator now, is going to be 1 times 100, so that's pretty straightforward.
-
That's just going to be 100.
-
And then the numerator, we're going to want to multiply 1.501 times 100.
-
And so, this is going
-
If we multiply this times 10,
-
we would move the decimal one over,
-
we want to be multiplied by hundreds,
-
we want to multiply by 10 again.
-
So we going to more the decimal over to the right twice.
-
We're multiplying it by 10, twice.
-
Or you're multiplying it by 100.
-
This is multiplying by 10,
-
this is multiplying it by 100.
-
So this is where the decimals are going to sit now.
-
So we're going to get 150.1
-
And so we've rewritten 1.501 as 150.1 over 100,
-
or 150.1 per 100.
-
Let me write that, 150.1 per... per 100
-
Which is the same thing as 150.1 per cent
-
Which is the same thing as 150.1%
-
And we're done.
-
And essentially what we are doing
-
- if you really want to simplify the process -
-
we're multiplying this by 100 to get 150.1
-
and then we're saying that is the percentage.
-
So you wanna make sure that you write % there or the % symbol.