93Answer:
C. An IQ score of 80 is more unusual than an IQ score of 120
is the false answer
Step-by-step explanation:
Firstly we need to find the probability of the test score to be less than 90(P<90) then we will continue finding the probability of the IQ score to be between 90 and 110(90<P<110) then we find the probability of the IQ score being more than 110 (P>110).
For P<90
Firstly we compute this using a scientific calculator where we choose the stat option and enter the mean of 100 and a standard deviation of 10, so we check if we make the normal random variable(X) to be 90 the outcome or answer for that is 0.16 so now we know the probability of the IQ score to be less than 90 is 16% chances.
For 90<P<110
then we check with the same method what will be the probability for an IQ score to be between 90 and 110 for a mean of 100 and a standard deviation of 10 we again check a normal random variable(X) of 110 to see what will be the probability of P<110 which we find an answer of 0.84 which is 84% chances so now therefore the probability of an IQ score to be more than 110 is 0.
therefore this tells us an IQ score of 120 is more unusual than an IQ score of 120.
The equation used to find the missing lengths:
9 = __SR (5^2 + x^2)__
As long as it is a right triangle, this is called the Pythagorean Theorem

** FYI- if you wanted to SOLVE FOR THE MISSING SIDE X, then just switch around the original equation solving in terms of x:

There are two parts in the given collection. One contains quarters and other contains dimes.
Let's compare the whole coin collection to the quarters.
One way to represent the ratio is 15 : 7.
The other way is 
G(x) = x^2 - 14x + 44
You can get this by putting the (x-7) in for the x in the f equation. This will make you FOIL and then simplify.
{1,2,3,....}<br>
{1,2,3,.....,163}<br>
{14.7,14.6,14.5,...,0}<br>
{14.7,14.6,14.5,...}
JulijaS [17]
P(f), where f is the number of floors.
the domain of f goes from 1 to 163, then:
{1,2,3,.....,163}
is te right domain