25 R (10x-10) Bcm (15x-40 Scm

Q: Ef° 4(¿)^-1 = [ ? ] %3D

A: Given,          ∑110414n-1

Q: Sr- 5s + 4t = 15 3r+5s - 6t = 7 5. 20

A: The given system of equations are 5r-5s+4t=153r+5s-6t=7-r+5s-5t=20 To find its solution

Q: (b) -을 < 2r + 1 <2x + 1 6. (c)

A:

Q: (22 +x - 1) edx =? V + 2x + 7

A: This is one of the non integrable forms in calculus. There do not exist any antiderivative for the…

Q: 3(x+3)^2 and the answer is 3(x^2+6x+9) how do you get that answer.

A: Expanding (x+3)^2 :

Q: -35x + 42 35n + 28n 1. 8x + 12 2. 7n x +

A: Since you posted multiple questions in this question i suppose to do first three questions as per…

Q: B X = 3x + 8 41 AC = А C 6x - 5

A:

Q: Factc: completely 3. 14x? – 21x 4. 30b3 – 54b² 5. c3 + 9c2 + 18c

A:

Q: Solve the dimensions of the matrix

A:

Q: Q6. arg(-25(6i)®(-1- 1)*) = 27n а. + 2kn 2 b. 0 + 2kn с. 2 + 2kn 17n d. 2

A:

Q: 1 4x² y 2 If the expression is written in the form ax'y°, then what is the product of a, b and c?

A:

Q: 2 4xª b²)² . 2b-5 A 16x4 69 B 8c* 610 D.

A:

Q: 4 5 y = x? – 8x – 6 + - 8x – 6 +a

A: We have to differentiate the given equation.

Q: 4. ABCD = EFGH G (8y - 3x)° H. D (0+ 8x)° 62° 108°

A:

Q: 2. Find the value of x (3r - 7) 29 D

A:

Q: a2-7a+10=0

A: We have to factor 10 so that the sum of the factors = -710= -5 times -2 and -5 + (-2) =-7 too So we…

Q: 4. What is the simplest form of the quotient? 162x4 V2x a. 3x V3 b. V162x5 с. 9 у3 d. 3x*V3

A:

Q: a +7b=-52.f(b)=?

A: Given4a+7b=-52

Q: 1. ВС D. A 6x 9x 27 С 1004 X= BC=

A: As this is a multiple question, according to the Bartleby answering rule, only first question is to…

Q: Solue by OFormula -6=16=4ac 2a X = ) x+2x-73D0

A:

Q: (3) Find ³√3+4i

A: We have to find the value of given complex number.

Q: А (2х+ 1)° B X= (3х-7)°

A: Length of tangent lines drawn from external point of a circle are equal.

Q: -9/x = 2/3x -9

A: Given, The equation is

Q: За + b 3 с a +b+ 2c = 2d

A: W=abcd :  3a+b=C ;  a+b+2c=2d To prove that W  is a Vector space. we prove that W  is subspace of a…

Q: ({)*** = 2x+2 27 %3D 125

A: topic - exponents and linear equation

Q: 2 213 + 8k² + 6k k=1

A: 5/24

Q: What is mZR? X-19° 2x-59° T U mZR %3D

A:

Q: S dr 3r+5 r3-8

A:

Q: a 3. x³dx a/x² – 16 + 8 /(x² – 16)8 + C = r2 – 16 4.

A: Solution No. 3 I=∫-10x2x+1dxput    x+1= u , we getI =∫01(u-1)2udu    =∫01(u52-2u32+u)du   =16105=ab

Q: ||3–x²||1,0.5F 3

A: It is known that fx=maxx∈E fx. This implies that,

Q: 109° A 3x+2 Find x. 109° C 5x-7

A:

Q: 12. Find the value of x. (6x + 1 (9x – 23)'

A: as per triangle proportionality theorem when line divides two side of triangle proportionally then…

Q: 3 Find ³√3+4i

A:

Q: 2r2 + 2r + 11 dr 2r +3)(x² + 4)'

A:

Q: 5c 2[(bc) + c] - LO 5 4(2a3b) - 2c 6. a +4ac 3b+2a

A:

Q: x+2 {x? +4x+7 1. Determine the value of fx² +4x+7dx using method of substitution

A:

Q: 2 2 p = 60 - 2x and p = x + 9x + 30

A:

Q: 2b 262-12x – 2x2 dæ 7³+b°x+3x²+36² Evaluate

A:

Q: (४ प) 2 2x g ' + x - + 232 %3D 292

A:

Q: x4 + 5x3 + 20x + 16 da 14. x(x² + 4)?

A:

Q: Q. (3x2+3x-18)/(x-2) answer choices (3x+9) (3x-9) (9x-3) (9x+3)

A: Consider the given equation 3x2+3x-18x-2

Q: 11. (6x³y*)2 -2 13. c'd²²

A:

Q: I (4x - 8)° 1)- K

A:

Q: 8x2 + x + 3 dr 6x²(x – 1) d.

A: The objective is to solve the expression  using partial fraction.

Q: (a) 4sin 3t (b) 3cos 2t

A: Using the table of Laplace transformations, it can be written that:…

Q: (3 Find ³√3+4i

A: Root of a Complex number: Like real numbers, nth root of complex number can also be determined. To…

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.