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Question
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$67\\%$ of $180 = \square$
$\square\\%$ of $400 = 104$
$55\\%$ of $\square = 11$
First Problem: \( 67\% \) of \( 180 \)
Step1: Convert percentage to decimal
To find a percentage of a number, we first convert the percentage to a decimal by dividing by 100. So, \( 67\% = \frac{67}{100} = 0.67 \).
Step2: Multiply by the number
Now, we multiply this decimal by 180. So, \( 0.67\times180 = 120.6 \).
Second Problem: \( \square\% \) of \( 400 = 104 \)
Step1: Let the percentage be \( x \)
We can write the equation as \( \frac{x}{100}\times400 = 104 \).
Step2: Simplify and solve for \( x \)
Simplify the left - hand side: \( \frac{x}{100}\times400=4x \). So, \( 4x = 104 \). Divide both sides by 4: \( x=\frac{104}{4}=26 \).
Third Problem: \( 55\% \) of \( \square = 11 \)
Step1: Let the number be \( y \)
We can write the equation as \( \frac{55}{100}\times y = 11 \).
Step2: Solve for \( y \)
First, simplify \( \frac{55}{100}=0.55 \). Then, \( y=\frac{11}{0.55} = 20 \).
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For \( 67\% \) of \( 180 \), the answer is \( 120.6 \).
For \( \square\% \) of \( 400 = 104 \), the answer is \( 26 \).
For \( 55\% \) of \( \square = 11 \), the answer is \( 20 \).