Solving the Ratio Equation 24:A = 400
The given ratio can be expressed as a fraction:
$ \frac{24}{A} = 400 $
To find the value of A, we need to isolate it. We can rearrange the equation:
Multiply both sides by A:
$ 24 = 400 \times A $
Now, divide both sides by 400 to solve for A:
$ A = \frac{24}{400} $
Perform the division:
$ A = \frac{24 \div 8}{400 \div 8} = \frac{3}{100} $
$ A = 0.06 $
Therefore, the value of A is 0.06.
This matches Option 1.
Important Questions from Simplification
Simplify: \((x^{\frac{m}{n}})^{m+n} \times (x^{\frac{n}{p}})^{n+p} \times (x^{p} \times x^{m})^{p-m}\)
Simplify: 2×[4−{2−(2−3)−(2+3)}−1]−5×[−3−(3−2)]
Simplify √81 + ³√64 —————————— ³√3³ + 4² + ³√216
The value of 0.18÷0.015 is:
The mean of scores obtained by 50 students is found to be 79.5. Later on, it was found that the score of one student was read as 94 in place of 49 and the score of another student was read as 69 in place of 89. Find the correct mean.
