Answer :
Let's go through the problem step-by-step to calculate the result:
1. Expression to Solve:
[tex]\[ \frac{63,756 \cdot 60}{70 \cdot 5,280} \][/tex]
2. Multiply the Numerator:
[tex]\[ 63,756 \cdot 60 \][/tex]
Multiplying these values gives:
[tex]\[ 3,825,360 \][/tex]
3. Multiply the Denominator:
[tex]\[ 70 \cdot 5,280 \][/tex]
Multiplying these values gives:
[tex]\[ 369,600 \][/tex]
4. Divide the Numerator by the Denominator:
We now divide the result of the numerator by the result of the denominator:
[tex]\[ \frac{3,825,360}{369,600} \][/tex]
Dividing these values gives:
[tex]\[ 10.35 \][/tex]
So the solution to the given expression is:
[tex]\[ \frac{63,756 \cdot 60}{70 \cdot 5,280} \approx 10.35 \text{ miles per hour} \][/tex]
Thus, the result is approximately 10.35 miles per hour.
1. Expression to Solve:
[tex]\[ \frac{63,756 \cdot 60}{70 \cdot 5,280} \][/tex]
2. Multiply the Numerator:
[tex]\[ 63,756 \cdot 60 \][/tex]
Multiplying these values gives:
[tex]\[ 3,825,360 \][/tex]
3. Multiply the Denominator:
[tex]\[ 70 \cdot 5,280 \][/tex]
Multiplying these values gives:
[tex]\[ 369,600 \][/tex]
4. Divide the Numerator by the Denominator:
We now divide the result of the numerator by the result of the denominator:
[tex]\[ \frac{3,825,360}{369,600} \][/tex]
Dividing these values gives:
[tex]\[ 10.35 \][/tex]
So the solution to the given expression is:
[tex]\[ \frac{63,756 \cdot 60}{70 \cdot 5,280} \approx 10.35 \text{ miles per hour} \][/tex]
Thus, the result is approximately 10.35 miles per hour.
