Question

By one estimate, 3% of all Siberian Husky puppies are born with two different colored eyes (called

Answer 1

Answer:

The population mean of the  Siberian Husky puppies is $\mathbf{ \mu = 1.5}$

The standard deviation of the Siberian Husky puppies is $\sigma = 1.206$

Step-by-step explanation:

Given that:

3% of all Siberian Husky puppies are born with two different colored eyes

sample.

The population mean of the  Siberian Husky puppies is:

$\mathbf{ \mu =\dfrac{ \sum x_i}{N}}$

$\mathbf{ \mu =\dfrac{ \dfrac{3}{100}}{50}}$

$\mathbf{ \mu = \dfrac{3}{100}*{50}}$

$\mathbf{ \mu = 1.5}$

Standard deviation of Binomial experiment is calculated as:

$\sigma = \sqrt{n*p(1-p)}$

$\sigma = \sqrt{50*0.03(1-0.03)} \\ \\ \sigma = \sqrt{50*0.03(0.97)}$

$\sigma = 1.206$