is % of what?

Calculate

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1 is 75 percent of what?

Answer: 1 is 75 percent of 1.333. Alternatively, we can say that 1.333 is the number of which 1 is equivalent to 75%.

Solution for 1 is 75 percent of what:

$1=\mathrm{75\%}ofn$ $1=\frac{75}{100}\times n$ $1\times \frac{100}{75}=n$ $n=1\times \frac{100}{75}$ $n=\frac{1\times 100}{75}$ $n=\frac{100}{75}$ $n=1.333$

Now we have that 1 is 75% of 1.333. Alternatively, we can express it as 1.333 is the number of which 1 is 75%.

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The step-by-step process for finding 1 is 75 percent of what:

The mathematical calculation of 1 is 75% of a number can be broken down as follows:

• 1 = 75% of n
• Convert this into an equation: 1 = (75/100) * n
• Rearrange the equation to solve for n: 1 * (100/75) = n
• Simplify the equation further: n = 1 * (100/75) => (1 * 100)/75
• Carry out the calculation: n = 100 / 75
• The final answer is: n = 1.333

Thus, we conclude that 1 is 75 percent of 1.333.

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Explanation for 1 is 75 percent of what:

Step 1: Set up the equation

We start with the equation 1 is 75% of what number (n). This can be written as:

$1=\mathrm{75\%}ofn$

Think of percent as parts out of 100. So, when we say 75 percent, it's like having 75 parts out of a total of 100. What we want to do now is find out what the total would be if 1 was equivalent to 75 parts instead of 100.

Step 2: Convert the percentage to a fraction and set up the equation

Next, we convert the percentage to a fraction and set up the equation. 75% becomes 75/100. This gives us:

$1=\frac{75}{100}\times n$

This is like saying 1 is 75 parts (out of 100) of a total (n). We want to find out what that total (n) is.

Step 3: Rearrange the equation to solve for n

To solve for n, we need to get n on one side of the equation by itself. We can do this by multiplying both sides of the equation by (100/75):

$n=1\times \frac{100}{75}$

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 (100/75) (the reciprocal of our percentage in decimal form).

Step 4: Simplify the equation

This simplifies to:

$n=\frac{1\times 100}{75}$

Step 5: Perform the calculation

Performing the calculation gives us the final answer:

$n=\frac{100}{75}$ $n=1.333$

Finally, after dividing 100 by 75, we arrive at the answer: 1.333. Hence, we can definitively say that 1 is 75% of 1.333.

This guide aims to simplify the understanding of percentage calculations, focusing on the question 1 is 75 percent of what. Keep practicing with different numbers to hone your skills in percentage calculations. We hope this helps you in your quest for better mathematical understanding.

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