Try it on paper first. A hint, the key idea and the worked solution are here when you need them.
A cross of two heterozygous pea plants should give tall and dwarf offspring in the ratio . A student counts offspring: tall and dwarf.
Does the ratio fit at the 5 per cent level, with the critical value ?
Non-disjunction gives gametes with or chromosomes. Meiosis I gives four abnormal gametes. Meiosis II gives two abnormal and two normal gametes. Chi-square is , and for one degree of freedom the critical value at the 5 per cent level is 3.84.
Have you tried it?
Work it out on paper first. It is fine to get stuck or make a mistake: that is how we learn. When you are ready, go through the solution one step at a time, and check each step against your own.
Given. Observed: tall and dwarf. Total .
Plan. Find the expected numbers. Then add for both classes.
Step 1. (a) Expected tall: plants. Expected dwarf: plants.
Step 2. (b) Tall: . Dwarf: . Chi-square .
Step 3. (c) There are classes, so the degrees of freedom are .
Step 4. The verdict. is less than . The difference from is small enough to be chance, so the ratio fits.
Answer: plants; ; degree of freedom. The ratio fits.
Check. The two parts, and , add up to .
Watch out. Chi-square must use the counts, not the shares. The same shares in a sample of would give a chi-square ten times as large.
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