The of Meitnerium is 30 minutes. This means the amount of halves every 30 minutes. If H(t) = 9000 * (0.5) ^ (1/30) describes how much Meitnerium is left after t minutes how much was there at the start?

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The of Meitnerium is 30 minutes. This means the amount of halves every 30 minutes. If H(t) = 9000 * (0.5) ^ (1/30) describes how much Meitnerium is left after t minutes how much was there at the start? Number 4
A 5/12-5 x
E Kamile x
A DAILYF X
A HW 5/ X
Radica X
Sign In x
Algebr x
JEWODQ5M2M0/a/MZM2NZYWNTMWODA1/details
A Law and Criminolo..
A Algebra II Askins
AChemistry Baynard..
Classwork for Latin..
English IV/English..
Board Game!
Solve:
2)
Consider a population that grows according to a
The amount of bacteria that triples every hour
1)
can be modeled with B(t) 8000(3)' where B(t)
is the number of bacteria in the petri dish and t
is the time in hours. How many bacteria were
there in the beginning?
exponential growth model. The population in
the fifth generation is Ps 2880 and the
population in the sixth generation is P6-5760.
What is the common ratio, r?
The half life of Meitnerium is 30 minutes. This
4)
means the amount of Meitnerium halves every
30 minutes. If H(t) - 9000(0.5)/30 describes
how much Meitnerium is left after t minutes,
how much Meitnerium was there at the start?
3)
Zina deposited $700 in an account that pays
13% annual interest compounded monthly. Zina
forgot about the account until 5 years later. How
much did Zina find in the account after 5 years?
Kelly deposited S600 in an account that pays
5% annual interest, with interest credited to the
account at the end of the year. Kelly forgot
about the accounk until 5 years later. How much
did Kelly find in the account after 5 years?
Kenny deposited $600 in an account that pays
6)
5)
14% annual interest compounded monthly.
Kenny forgot about the account until 2 years
later. How much did Kenny find in the account
after 2 years?
Consider a population that grows according to a 8)
A bacteria doubles every minute. How much
bacteria will there be after 2 minutes, if we
began with 2,000 bacteria.
7)
exponential growth model. The population in
the third generation is P3 400 and the
population in the fifth generation is Ps 1600.
What is the common ratio, r?
9)
Consider a population that grows according to a 10) Betty bought a new guitar which depreciates at
exponential growth model. The population in
the sixth generation is P6 3200 and the
population in the eighth generation is
Pg 12800, What was the initial population,
4% per year. How much was the guitar worth
brand new if P()- 3000(0.96) describes the
current price of the guitar given the item is t
years old?
Transcribed Image Text:A 5/12-5 x E Kamile x A DAILYF X A HW 5/ X Radica X Sign In x Algebr x JEWODQ5M2M0/a/MZM2NZYWNTMWODA1/details A Law and Criminolo.. A Algebra II Askins AChemistry Baynard.. Classwork for Latin.. English IV/English.. Board Game! Solve: 2) Consider a population that grows according to a The amount of bacteria that triples every hour 1) can be modeled with B(t) 8000(3)' where B(t) is the number of bacteria in the petri dish and t is the time in hours. How many bacteria were there in the beginning? exponential growth model. The population in the fifth generation is Ps 2880 and the population in the sixth generation is P6-5760. What is the common ratio, r? The half life of Meitnerium is 30 minutes. This 4) means the amount of Meitnerium halves every 30 minutes. If H(t) - 9000(0.5)/30 describes how much Meitnerium is left after t minutes, how much Meitnerium was there at the start? 3) Zina deposited $700 in an account that pays 13% annual interest compounded monthly. Zina forgot about the account until 5 years later. How much did Zina find in the account after 5 years? Kelly deposited S600 in an account that pays 5% annual interest, with interest credited to the account at the end of the year. Kelly forgot about the accounk until 5 years later. How much did Kelly find in the account after 5 years? Kenny deposited $600 in an account that pays 6) 5) 14% annual interest compounded monthly. Kenny forgot about the account until 2 years later. How much did Kenny find in the account after 2 years? Consider a population that grows according to a 8) A bacteria doubles every minute. How much bacteria will there be after 2 minutes, if we began with 2,000 bacteria. 7) exponential growth model. The population in the third generation is P3 400 and the population in the fifth generation is Ps 1600. What is the common ratio, r? 9) Consider a population that grows according to a 10) Betty bought a new guitar which depreciates at exponential growth model. The population in the sixth generation is P6 3200 and the population in the eighth generation is Pg 12800, What was the initial population, 4% per year. How much was the guitar worth brand new if P()- 3000(0.96) describes the current price of the guitar given the item is t years old?
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