Find the interval values for Z such that P(-z

Q: Let g(x)=5x Use small intervals to estimate g(1).

A: g(x)=5x g(1)= (5)(1)=5 g(1)=5

Q: f X~N(196,20), find x such that Pr(X < x) = 0.563.

A: Given data  X~N(196,220) Normal distribution with mean=196 and standard deviation =20 P(x&lt;X) =…

Q: Suppose f is differentiable on the set of real numbers R and a E R. Let F(x)= f(xª) and G(x) =…

A: F(x)=f(xα)F'(x)=f'(xα)ddx(xα) , [chain…

Q: List the critical numbers of the following function separating the values by commas. f(x) = 5x² + 3x

A: We can find the critical numbers as below.

Q: Let Z∼N(0,1). Find P(-2<Z<1).

A: From the provided information,Z~N (0, 1)The probability P (-2&lt;Z&lt;1) need to be calculated.

Q: Find zo such that P(z>20 ) =0. 1234

A: We have given a standard normal distribution. We have to find the z-score corresponding to the…

Q: If X~t(10) then the p(x < 2.28)

A:

Q: A. If X~N(196,20), find x such that Pr(X < x) = 0.945.

A:

Q: A hospital human resource manager wants to investigate the relationship between burnout and nurses…

A: a)   In the given information, the testing is based on relationship between nurses absent and…

Q: Find the CDF of the distance of two randomly chosen points of the [0,6] interval. F(x) = { if x6.

A: Let X be the random variable for the distance. X~U0, 6 The probability density function of a uniform…

Q: Calculate P(z<-1.2)

A: The z-score is standard normal variable with mean 0 and standard deviation 1.

Q: If f(x) = x² - ²x² 5 4 5 4 has a relative maximum? 3 -x³+60, then what is the set of x values for…

A:

Q: If a > 0 is constructible, then √a is also constructible.

A: Since α&gt;0 is constructible, then 1+α is constructible and 1+α2 is also constructible so far.…

Q: A researcher has tested the hypotheses H0: ?μ  = 69 versus H1: ?μ < 69 at a 5% level of…

A: A researcher has tested the hypotheses H0: ?μ = 69 versus H1: ?μ &lt; 69 at a 5% level of…

Q: Given the function of f(x) = -3 – in the interval [-8, –2], find a point x = c between -8 and -2 so…

A:

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.