A person's heartbeat is 68 beats per minute. If his/her heart beats 3.1e9 times in a lifetime, how long (in whole years) does the person live? Disregard leap years.
To determine the number of years for a person to live, we can divide the total number of beats in a lifetime to the number of beats per minute. We first need to check if the units are similar so we can cancel them. We do as follows:
3.1x10^9 beats / 68 beats per minute = 45588235.29 minutes ( 1hr / 60 min ) ( 1 day/24hr) ( 1 year / 365 days ) = 87 years
Hope this answers the question. Have a nice day.
Answer:
The person has lived 87 years long life.
Explanation:
Rate of the heart beat of the person = 68 beats/min
Let the age of the person be X.
Total heart beats in his X years of life = \(3.1\times 10^9 beats\)
\(\frac{3.1\times 10^9 beats}{X}=68 beats/ min\)
\(X=\frac{3.1\times 10^9 beats}{68 beats/ min}\)
X = 45,588,235.29 min
1 year = 365 days
1 day = 24 hours
1 hours = 60 mins
1 year = 365 × 24 × 60 min = 525,600 min
\(X = \frac{45,588,235.29}{525,600} year=86.73 years\approx 87 years\)
The person has lived 87 years long life.