What is 1 Percent of 50?

What is 1 percent of 50?

Answer: 1 percent of 50 is 0.5. Alternatively, we can say that 0.5 is equivalent to 1% of 50.

Solution for What is 1 percent of 50:

n = 1 percent of 50

n = 1 % * 50

n = \frac{1}{100} * 50

n = \frac{1 * 50}{100}

n = \frac{50}{100}

n = 0.5

Now we have 1% of 50 = 0.5. Alternatively, we can express it as 1 percent of 50 equals 0.5.

The step-by-step process for finding what is 1 percent of 50:

The mathematical calculation of 1% of 50 can be broken down as follows:

1 percent * 50
Convert this into an equation: (1 / 100) * 50
Simplify the equation further: (1 * 50) / 100
Carry out the calculation: 50 / 100
The final answer is: 0.5

Thus, we conclude that 1% of 50 is 0.5.

Explanation for What is 1% of 50:

Step 1: **1 percent * 50**

Think of percent as parts out of 100. So, when we say 1 percent, it's like having 1 parts out of a total of 100. What we want to do now is find out what those 1 parts would be if our total was 50 instead of 100.

Step 2: **(1 / 100) * 50**

This is like dividing our 1 parts into 100. It's as if we have 100 pieces of candy and we only want 1 of those pieces. That gives us 0.1 or 1 hundredths. Now we multiply those 1 parts (or 0.1) by 50 to find out what 1% of 50 would be.

Step 3: **(1 * 50) / 100**

This is an alternative calculation. Instead of doing it in two steps like we did before, we can also do it in one step. First, we multiply 1 (our 1 parts) by 50 (our total amount), and then we divide that by 100.

Step 4: 50 / 100

The previous step gave us 50. But remember we were pretending our total was 100? Now we have to divide by 100 to get back to the number for our real total, which is 50. That's why we divide 50 by 100.

Step 5: 0.5

Finally, after dividing 50 by 100, we arrive at the answer: 0.5. Hence, we can definitively say that 1% of 50 equals 0.5.

This guide aims to simplify the understanding of percentage calculations, focusing on the question "What is 1% of 50?" Keep practicing with different numbers to hone your skills in percentage calculations. We hope this helps you in your quest for better mathematical understanding.