Let X-Bin(7,0.5), then P(X >4|X >3) is

Q: Describe all the numbers that are in the domain of f(t) V4+ 6t 3 Ot 2 2 Ot 0 Ot2 - 2 3 3. Ot < 2 Ot…

A: Function and it's domain

Q: 5. Find the V.A. and H.A. of the function 6-9x Sex a). f(x) : b). f (x) : 2x+5 2ex-1

A: Vertical asymptotes: The line x=L is a vertical asymptote of the functionf(x), if the limit of the…

Q: What is the devivative of |x|?

A: Our objective is to find the derivative of |x|.

Q: Write a Pseudocode for a function that takes an integer n 2 1 and returns f(n) where f(n) = 3…

A: Solution: Input : n ≥ 1 Output : f(n) = 3.(f(n-1))2 + 2.f(n-2)  [Known information:      f(0) = f(1)…

Q: h(x) = (x – 3)² Determine for each r-value whether it is in the domain of h or not. In domain Not in…

A: Given,  hx = x-32  We have to find the  whether 0, 3 and 4 is in the domain of h or not.

Q: 12. Find x and m < A. Show ALL work to find x first. THEN find m< A. (7x-26) (5x-27) A (10x- 23)

A:

Q: Show that if P(A|B)> P(A), then P(B| A) > P(B).

A:

Q: Using a table, Find f [1.3, 2.4, 3.6] where f (x) = x²

A: For a function, , x is the independent variable and y is the dependent variable.

Q: Sdyb5R1bv69bB3jolMqb8Gf_vUowt tvsZfKPvPswk4-2Qw6g/formResponse ii and iii only O, i, and iii Refer…

A: (iii) only is the true statement.

Q: If p assigns a quantity x to a second quantity, y, what is the range if p(x) = 3(x – 6)² + 11.2?…

A:

Q: Pex)=\X+14 aud hex)= x-1 state functions. following domains, of the following 4sing interval…

A:

Q: Find st not the X values (if any) Where snon ultues отх 9-х F(x) ) x + 5 X²³-25 f 04 X at which f(x)

A:

Q: Find the difference quotient for f(x) = 4x² - 2x + 7

A: Consider the function fx=4x2-2x+7. The objective is to find the difference quotient for the given…

Q: Determine the global extreme values of the f (x, y) = 12x - 4y if y≥x-7, y ≥-x-7, y ≤ 7. (Use…

A:

Q: If X ~ N(80, 144) then find (90< x<100).

A: GivenX~N(80,144)Mean(μ)=80variance(σ2)=144standard deviation(σ)=144=12

Q: Which of the following function is a permutation of R? Select one: f(x)= x² +1 o f(x)= x° – x² – 4x…

A: If it is indeed a permutation, then it is one-to-one and onto..

Q: 7. Consider function below. What is the value of fl-5); f(0); 3) respectively? (4x+11, -10 Sx<-2 fx)…

A:

Q: 13. Prove that the product of two odd functions is an even function, and that the product of two…

A: Let's consider two odd functions, f(x) and g(x). By definition, an odd function satisfies the…

Q: If fixgy is continuons and x is connected, then so is f(x). 50

A:

Q: Evaluate / dx.

A: To integrate

Q: 5.) Evaluate f(-3) for f(x) = x³ +3x + 17

A: Given  f(x) =x3+3x+17

Q: If U = {1, 3, 5, 7, 9, 11, 13), then which of the following are subsets of U. pick two three {5, 11,…

A:

Q: - (10 points) Show |a – b| < |a| + [b| Va,b eR.

A: We have to show that  a-b≤a+b      ∀a, b∈ℝ

Q: Show that the nondegenerate interval [2, 5] is uncountable.

A: Here first we have to show that  is not countable.If possible let,  is countable ,so A can be…

Q: 4- |x - 2| + 4 < 10

A: Absolute rule: If x&lt;a and a&gt;0, then -a&lt;x&lt;a. The given inequality is x-2+4&lt;10.

Q: For the piecewise function, find the values h(-4), h(3), h(5), and h(7). - 3x - 14, for x < - 4 h(x)…

A: From the given function

Q: Verify Mean Value Theorem for the function 3x? - 4x +5 in [-1,1]

A:

Q: FCX)= X2, [-2,3] show if is or nolt to Find K= ??

A:

Q: (a, 0) is not measurable.

A: In this question, we check the given set is measurable or not. here we use the condition of Lebesgue…

Q: Given x = {5,10,15,20,25,30} and y function from X to Y. Let f(5) = 400, f(10) = 100, f(15) = 500, f…

A: x=5, 10, 15, 20, 25, 30  &amp;  y=100, 200, 300, 400, 500, 600. f5=400,  f10=100,  f15=500,…

Transformation of Graphs

The word ‘transformation’ means modification. Transformation of the graph of a function is a process by which we modify or change the original graph and make a new graph.

Exponential Functions

The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.