MEDIUM
Upper Secondary-IGCSE
IMPORTANT
Earn 100

An isotope of protactinium (symbol Pa) has 91 protons and 140 neutrons in its nucleus. Write the symbol for this nuclide.

Important Questions on Radioactivity

MEDIUM
Upper Secondary-IGCSE
IMPORTANT

An isotope of protactinium (symbol Pa) has91 protons and 140 neutrons in its nucleus. The nuclide decays by alpha decay to become an isotope of actinium (symbol Ac). Write a complete decay equation for this decay.

 

HARD
Upper Secondary-IGCSE
IMPORTANT
U92238 decays by alpha decay, then beta decay, then beta decay. Deduce the atomic and mass numbers of the daughter nucleus after the third decay and state the element it has become.
MEDIUM
Upper Secondary-IGCSE
IMPORTANT

Some data for an experiment is shown in the table

  1: No source 2: With only source 3: Paper between source and detector 4: 3 mm thick aluminium sheet between source and detector 5: 20 cm thick lead block between source and detector
Count rate /counts/min 45 745 622 600 45

Explain what you can conclude from the difference in readings between the columns.

EASY
Upper Secondary-IGCSE
IMPORTANT
State the radioactive decay.
MEDIUM
Upper Secondary-IGCSE
IMPORTANT

Describe radioactive decay. In your description, include:

The types of decay

Their effect on the parent nucleus 

Nuclear equations as appropriate.

MEDIUM
Upper Secondary-IGCSE
IMPORTANT
A sample of a radioactive substance contains 1000 undecayed atoms. Its half-life is 4.5 years. Calculate the number that will remain undecayed after 9 years.
MEDIUM
Upper Secondary-IGCSE
IMPORTANT

A radioactive substance has a half-life of 13 years.

Calculate the time it will take for the number of undecayed atoms in a sample to fall to one-eighth of their original number.

HARD
Upper Secondary-IGCSE
IMPORTANT

The table shows the activity of a radioactive sample changed as it decayed.

Time / h 0 2 4 6 8
Activity / counts per second 500 280 160 95 55

On the grid, draw a graph of activity against time and use it to deduce the half-life of the substance.

Show your method on the graph.

The half-life is approximately ____.