A sample of 7.0×10^9 atoms that decay by alpha emission has a half-life of 70 min.
How many alpha particles are emitted between t=50min and t=200min?
Express your answer using two significant figures.
Concept - use the half life period to find the decay constant. Use the decay constant to find the number of particles at 50 minutes and then again at 200 minutes. Using these two numbers find the required number of alpha particles emitted as shown below
-------------------------------------------------------------------------------------------------------------------
Let me know in the comment section, if something's
wrong
A sample of 7.0×10^9 atoms that decay by alpha emission has a half-life of 70 min....
A sample of 9.0×109 atoms that decay by alpha emission has a half-life of 90 min. How many alpha particles are emitted between t=50min and t=200min? Express your answer using two significant figures.
The half-life of a sample of 1011 atoms that decay by alpha particle emission is 10 min?How many alpha particles are emitted in the time interval from 10 min to 100 min? please help me and show work as fast as possible
The half-life for the radioactive decay of U−238 is 4.5 billion years and is independent of initial concentration. a) How long will it take for 17 % of the U−238 atoms in a sample of U−238 to decay? Express your answer using two significant figures and in yrs b) If a sample of U−238 initially contained 1.8×1018 atoms and was formed 4.9 billion years ago, how many U−238 atoms does it contain today? Express your answer using two significant figures.
The half-life for the radioactive decay of U−238 is 4.5 billion years and is independent of initial concentration. Part A How long will it take for 14 % of the U−238 atoms in a sample of U−238 to decay? Express your answer using two significant figures. Part B If a sample of U−238 initially contained 1.4×1018 atoms and was formed 5.7 billion years ago, how many U−238 atoms does it contain today? Express your answer using two significant figures.
The half-life for the radioactive decay of U−238 is 4.5 billion years and is independent of initial concentration. Part A How long will it take for 20% of the U−238 atoms in a sample of U−238 to decay? Express your answer using two significant figures. Part B If a sample of U−238 initially contained 1.5×1018 atoms when the universe was formed 13.8 billion years ago, how many U−238 atoms will it contain today? Express your answer using two significant figures.
The natural radioactive decay of 235U is by Alpha emission with a half-life of 704 Million years. Remember that an Alpha particle consists of two protons and two neutrons. What is the radiogenic daughter isotope produced by this decay? 231U 231Th 235Th 238U 206Pb 2. The half-life for the decay of 222Rn gas is about 3.8 days. If we started with one mole of 222Rn gas, how many days (to the nearest 1/10th of a day) would it take until...
The half-life for the radioactive decay of U−238 is 4.5 billion years and is independent of initial concentration. If a sample of U−238 initially contained 1.2×1018 atoms and was formed 6.3 billion years ago, how many U−238 atoms does it contain today? Express your answer using two significant figures.
The half-life of 235U, an alpha emitter, is 7.1×108 yr. Part A Calculate the number of alpha particles emitted by 3.4 mg of this nuclide in 3 minutes. Express your answer using two significant figures. TIME GIVEN IS 3 MINUTES
The barium isotope 133Ba has a half-life of 10.5 years. A sample begins with 1.1×1010 133Ba atoms. How many are 133Ba atoms left in the sample after 4 years. Express your answer using two significant figures. How many are 133Ba atoms left in the sample after 30 years. Express your answer using two significant figures. How many are 133Ba atoms left in the sample after 190 years. Express your answer using two significant figures.
The half-life for the radioactive decay of C−14 is 5730 years. If a sample of C−14 initially contains 1.7 mmol of C−14, how many millimoles will be left after 2250 years? Express your answer using two significant figures.