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Answer :
To solve this problem, we need to determine how many miles per hour the second runner is running if they are running 100% faster than the first runner, who is running at 6 miles per hour.
Understanding '100% Faster':
When the question mentions that the second runner is running "100% faster," it means the second runner is running at a speed that is twice the speed of the first runner. Being '100% faster' indicates an increase by double the original amount. In terms of a calculation, '100% faster' can be thought of as 100% more than the original speed.
Calculating the Speed:
Since 100% as a decimal is 1, 100% more than the original speed is calculated by adding 1 times the original speed to the original speed itself, essentially doubling it.
Original speed of the first runner = 6 miles per hour.
Increase in speed = 100% of 6 miles per hour = 1 \times 6 = 6 miles per hour.
Therefore, the speed of the second runner = original speed + increase = 6 + 6 = 12 miles per hour.
Conclusion:
The second runner, who is running at a speed 100% faster than the first runner, is running at 12 miles per hour.
Thus, the second runner is running 12 miles per hour.
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