19. ▼ X is the higher number when two dice are rolled. ANSWER ! Expected value = 4.47, variance = 1.97, standard deviation = 1.40

Q: If the seeedof an dbjectis given by ve) what is its eoríthen x al a to dime + = 2 it the object was…

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Q: Let X be a r.v. with p.d. f. ,x = 1,2,3, ... f(x): e.w. The value of a is: N I3

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Q: 0) Find the value of x 64 -4 +4x U K 36 27 72 96 L.

A: Two triangles are said to be similar if their corresponding angles are congruent and the…

Q: Let A = 4a, + 2a, - a and B a and B = aa + Ba, +3a₂ (a) If A and B are parallel, find a and B (b) If…

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Q: If Z = x.n. f .f (**²), then show that: X. Zx + y.Zy = y

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Q: Let x be the r.v Such that ECx)=D2 ECx)=2a %3D [2+Qx}?) =2a3 %3D Findthe Value of a

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Q: Find the value of r for which r -B V= -9 || is in the set 5 0 0 -3 5 0 HOO 2 3 -2 2 -3 S = span- r =

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Q: b? – a? x dx 9. - Proof Prove that 2 a

A: This can be proved using Fundamental theorem of calculus. The second part of the theorem is used.…

Q: -6 B) [ x In(x) 12

A: First I have used the property of logrithmic and made the integral easy and then by substitution…

Q: Date: الموافق Deternine where the function isut Contineys.

A: A function is said to be continuous function, if the function is defined at all points of x and the…

Q: Construct RM so that it bisects &RAT Construct HG || EF.

A: Given quation there are two subpart . so in first subpart ask that angle bisect here first i define…

Q: (iv) Prove that for any sets A, B,C we have A U (B nc) = (AU B)n (AUC)

A: To prove:- Prove that for any sets A, B, C we have AU (B∩C) = (AUB)  ∩(AUC) Method :- I use venn…

Q: Q3// Let x be a r.v having p.m.f X -2 -1 5 P(X) 20 3C 20 C 4C 1) Find the value of C? 2) Find C. d.…

A: The pmf is given as X -2 -1 0 2 3 5 P(X) C 2C 3C 2C C 4C 1. It is known fact that,  ∑ P(X)…

Q: Find m2Q. R 3 mzQ = [ 3.

A: Since the given traingle  △QRS is a right angled traingle  In △QRS         tan(∠Q) = RS/RQ  =>…

Q: Property IV : Two independent variables are uncorrelated. independent variables then r (X,Y) = 0.…

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Q: If z is a function of two independent variables x and y then the value of p is a) b) c) d)

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Q: = (-10,6, –4) be in R and a be in R. Then , 36 , Let x ат — ).

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Q: 1. PR is represented by which sketch? [A] [B] [C] R [D] R

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Q: 3. Prove the pythagorean Theorem

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Q: What is the equation of the following circle? 7)2 = 2

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Q: Y = , cx. y) = (9,5) X-8 会? Jengent line -? at (9,5)

A: Explanation of the answer is as follows

Q: X X P(X=x) 0,10 0,20 0,30 0,40 2 3 4 5 P(2<X<4)=??? O A) 0,20 B) 0,10 C) 0,40 D) 0,50 O E) 0,30

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Q: 2. ~P → (~Q AP) P F F F F

A: We can solve this using truth table

Q: 1. Which statement correctly represents the distance between points E and F? (0,0,5) A 0.0.0 ++++ B…

A: NOTE: Refresh your page if you can't see any equations. . the  coordinate of E and F are

Q: Find fg, fyand f; if f(x,y,z) = x - Vy² + z²

A: Given:     To determine: Partial  derivative  fx, fy, fz

Q: 2. Let A = and B = al. Show that det(A + B) = det A + det B if and only if a + d = 0.

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Q: 2. Let f(x, y) = (2x – y,x – 2y); (x, y) E R × R, (R is set of real numbers.) a) Show that fis one…

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Q: Find the distance between m [-2, 3, 2,0,3, – 13, –5] and n = [4, –1,1, –5, 0, 11, –3].

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Q: Prove that OfVg.dr = ] (Vfx Vg) · N ds.

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Q: 3) Let x = (-1,3,2,-4), and y = (1,0,2,3). Find the following distances || x = || = ? []x - || =?

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Q: ..***a***** . Let x (m, 1,0,-2)", m > 0 and ||x||2 = V30, then Select one: a. 6 b. 7 с. 5 d. 4

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Q: Let x and y be positive real numbers. Prove that a + y > 2/xy.

A: See solution below

Q: a) What is the role of a and k in y = alx|+k?

A: Answered first question as per our company guidelines. Second question is incorrect please repost…

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Q: ارسا zule 9.0 2 x= C

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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.