The amount of a sample remaining after t days is given by the equation P(t)=A(1/2)^(t/h), where A is the initial amount of the s
2 answers:
The equation is:
P ( t ) = A * (1/2 )^(t/h)
If a sample contains 18% of the original amount of Radon - 222 and h = 3.8:
0.18 * A = A * ( 0.5 )^(t/3.8) / : A ( we will divide both sides of the equation by A )
0.18 = ( 0.5 )^(t/3.8)
t / 3.8 = 2.47 ≈ 2.5
t = 3.8 * 2.5 = 9.5
Answer:
The best estimate for the age of the sample is 9.5 days.
P ( t ) = A * (1/2 )^(t/h)
If a sample contains 18% of the original amount of Radon - 222 and h = 3.8:
0.18 * A = A * ( 0.5 )^(t/3.8) / : A ( we will divide both sides of the equation by A )
0.18 = ( 0.5 )^(t/3.8)
t / 3.8 = 2.47 ≈ 2.5
t = 3.8 * 2.5 = 9.5
Answer:
The best estimate for the age of the sample is 9.5 days.
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Answer:
Step-by-step explanation:
GIVEN: At , there are
members and
non-members visiting a museum. After
,
members leave every five minutes and
non-members arrive every five minutes.
TO FIND: ratio of members to non-members at
SOLUTION:
Total number of members in museum at
as after every minutes
members leave
total number of minutes interval in
hour
total members at
Total number of non-members in museum at
as after every minutes
non-members arrive
total number of minutes interval in
hour
total non-members at
ratio of members to non-members at
Hence the ratio of members to non-members at is