(d) Find P { X > 1/2 } . (e) Find P { Y > X 2 }

Q: Find the distance between the two values of x at which the function is discontinuous. x²- 3x + 2 2.…

A:

Q: (a) Find P(T 1.372) when v= 10. (c) Find P(- 1.337 - 2.447) when v = 6.

A: Here we have to find probability or area with t distribution

Q: Find P(2.03 < z < 4)=

A: To find : P(2.03 &lt; z &lt; 4) Here, Z is the standard normal variate.

Q: Find the value of x where the fuction is discontinuous.     f(x)= x2 + 3 if x>2       = 3x + 1 if…

A: We have given the function

Q: Find where the function is increasing. 2 y = x² - 3lnx, (x > 0)

A:

Q: The slope of the line tangent to the graph of f(x) = 12 – 2x? at the point x = -9 4 9.

A: Solution

Q: If X has a Uniform distribution on the interval of [0, 10], then what is P(X+10/x>7)? Select one: a.…

A: Answer : Option - d Correct answer is 0.7

Q: Estimate g'(3) of the function g(t) =

A:

Q: Of (x) = (4x-6x* + 4 3 3 Of (x) = x* – 2x³ + 5 Of (x) = x* – x³ +4 6 ,3 %3D f (r) – 2r4 6r3 1 8

A:

Q: given the function h(x)=2/3-x, find f(1/2)

A: Note f=h. Given: h(x) = 2/3-x. So,       h(1/2)=2/3-(1/2)                =1/6

Q: f(x) — 3(8х- х?)/256 for 0<x. Determine P(2<X<4)

A: It is given that,

Q: find a formula for the function g(x) that represents the function f(x) shifted 1 unit to the right,…

A: Given problem:- find a formula for the function g(x) that represents the function f(x) shifted 1…

Q: Find the average of the function f (x)= 9x² - óx over [0, 2]. O a. Average = 10 O b. Average = 12 O…

A: Here, we need to find the average of the function f(x) = 9x2 - 6x over [0, 2].  We know that,

Q: (x*2)+(y*1.5)+(z*0.5)=20 find the values of X, Y, & Z

A: Please see the below answer.

Q: f(x) = 3(8x – x2)/256 for 0<x. Determine P(2<X<4) %3D

A:

Q: 1 f (x) = Зх — 4 3x

A:

Q: why would this not be an odd function?  p(x) = 2|x| + x

A:

Q: Find the z-coordinate(s) of the inflexion point(s) of the graph of f(z) = 21-3z² + z – 1. %3D

A: Explanation: Given that: fx=2x4-3x2+x-1 Concept: dxndx=nxn-1 Step 1. Take the first derivative  Step…

Q: find the domain and range of ƒ(t) = 4/3 - t

A:

Q: Find the approximate value of f (3.02), where f(x) = 3x2 + 5x + 3.

A: Given