Solve for t. Assume k is a nonzero constant. (Note: To enter P0, type P_0.)
P = P0 e^kt
what i did is
p/p_0=e^kt
taking log on both sides
ln(p/p_0)=kt
t=(ln(p/p_0))/k
is this the correct answer?
One hundred kilograms of a radioactive substance decays to 59 kg in 90 years. How much remains after 180 years?
what i did is
59=100e^-kt
59=100e^-k90
59/100=e^-90k
logging both sides
ln(59/100)=-90k
k=-.005862586
suppose after 180yr
p=100e^-.005862586*180
lnp/100=-1.055265484
now i didn't know what to do?
plz help me through these problems
P = P0 e^kt
what i did is
p/p_0=e^kt
taking log on both sides
ln(p/p_0)=kt
t=(ln(p/p_0))/k
is this the correct answer?
One hundred kilograms of a radioactive substance decays to 59 kg in 90 years. How much remains after 180 years?
what i did is
59=100e^-kt
59=100e^-k90
59/100=e^-90k
logging both sides
ln(59/100)=-90k
k=-.005862586
suppose after 180yr
p=100e^-.005862586*180
lnp/100=-1.055265484
now i didn't know what to do?
plz help me through these problems