Answer:
.356
Step-by-step explanation:
p = .25, the chance of getting an albino
q = .75, the chance of getting not an albino
n = 6, the number of offspring
r = 1, the number of albinos we want
What's the probability of getting exactly 1 out of six? This is called a binomial distribution. The formula is
![p(X=r) = (nCr) p^(r) q^(n-r)](https://img.qammunity.org/2021/formulas/biology/college/y6qujr91vuig0npcext67q925rb4aabmir.png)
nCr means n choose r, which you can find on your calculator (on a TI-84, it's MATH->PRB->nCr).
![p(X=1) = (6C1) .25^(1) .75^(5)](https://img.qammunity.org/2021/formulas/biology/college/da0ybdp7b3jcz2rmeuc6r5nn592h00nyhb.png)
![p(X=1) = 6* .25 * .237](https://img.qammunity.org/2021/formulas/biology/college/1iz8cebjjfro9xplgtj4vbgu7463klluqo.png)
![p(X=1) = .356](https://img.qammunity.org/2021/formulas/biology/college/2jle2hnv993343bp48eod3vmmv3qevlq7b.png)
That's a fairly low percentage, which makes sense, because you'd expect 1.5 albinos, if this were a statistically perfect world.