Question

Which is equivalent to P(z ≥ 1.06)?

Answer 1

Which is equivalent to $P(z\geq 1.06)$

Solution:  The equivalent expression for $P(z\geq 1.06)$ is $1-P(z\leq 1.06)$

Explanation:

The complement rule of probability states that the sum of the probabilities of an event and it's complement mus equal to 1.

Let $A$ be an event and $A^{'}$ be its complement. Then using the complementary rule, we have:

$P(A)+P(A^{'})=1 \implies P(A^{'})= 1-P(A)$

Using the same complementary rule in the given example:

We have:

$P(z\geq 1.06) + P(z$

$P(z\geq 1.06)=1-P(z$

Therefore, the equivalent expression for $P(z\geq 1.06)$ is $1-P(z< 1.06)$

Answer 2

Answer:

second part is 14%

Step-by-step explanation: