h(x)--6x3 + 8x? + 4x+ 1; 지: 4

Q: Evaluate X dp- (х -1)(2х -1)

A: Answer

Q: What is h′(b) when b=4 and h(x)=(6x)^4x?

A:

Q: ® Find ('-x"]* d x [itx"]?

A: The given integral is:

Q: lo. X-ya 3 3x + 5y 31 14. 3x-4y 2l0

A: Solve by algebra

Q: If 3x - y = 2y + 36 and y = 2 , and then x = ?

A:

Q: (а) (x- +y-1)-2 (е) (х + 3у)? 5y + т? + ху — 6у?2у — х - -

A: Now  , will simplify these.

Q: b- 2x -x2 + 3x,-9 4x, - 2x - Sx, - -10 3x, + Sxy + 2r -3x4-0

A: The system of linear equations…

Q: when y = In(2x – 4x). -

A:

Q: Evaluate when x = 4, y= -3 , and z= 1 3 y 8. -

A: Given, x=4y=-3z=-18

Q: h(x) = (4x² – 3x + 5)(2x – 7)? %3D -

A: Now, differentiate the above function by using product rule of derivative.

Q: 4) у + () у — ху? y = xy²

A: Solve by using bernaulli's form.

Q: If f1x2 = 2x - B3x + 4and f122 = 12, what is the value of B?

A: Here we have  f(x)=2x-B3x+4and f(2)=12we have to find value of B

Q: -5(6y-5)-y=-3(y-3)

A: First of all, to solve the given equation and find the value of y, remove the parentheses.

Q: -15x?y5z3 а) 10x*y2z3 а?+3а-18 b) (а+2) (а+2)2 а2-2а-3 2 3 c) (х-1)(х-1) (х-2) (х-1)

A:

Q: -Zくtく-! -1< く ぐく2 3). fa) = 24

A:

Q: y=x²- 2x- 3 241 Ay 4- 2. -21 69 4. 2. 0,

A: The given function is: y=x2-2x-3

Q: y 5t 4- 1+ -5 -4 -3 2 -1 1 2 3 4 5 -1+ -2- -3- 4- - -5+

A:

Q: - Find x. 6x-20t6x.20 1-360 (6x - 20)

A: As you have posted multiple questions, we will solve the first question. If you need the other…

Q: O y= x22x-3 メ+

A: Given that  y=√((x^2-2x-3)/(x+4)) To find the domain of y

Q: 4= Find y 13x+(2x3-x'

A: To find the derivatives

Q: x-5y=-6 -3x+5y=22

A:

Q: -3.x + 9y + 6z = 18 -2x – 3y + 2z = -8 4.r + 6y – 4z= 68

A:

Q: Find Ə2z ?хду of z = x3 + 5x² y + 6

A: The objective of the question is evaluate the partial derivative .

Q: - 5x- y = 4.7 6. x-0.4y = 10

A: The given equations are -5x-y=4.7x-0.4y=10 Write in the matrix form  -5-11-0.4xy=4.710 this is of…

Q: -Does Z12 Hxk where, H-ó ū83

A:

Q: y=x² --²Arcsin(7x) .3 X' 4°

A: We have to find derivative

Q: Find ?хду of z = x3 + 5x² y + 6

A:

Q: (2x-3) (x-2)6 want x5

A: Given : 2x-3x-26 2xx-26-3x-26 We know by binomial theorem  a+bn=∑k=0nn!k!n-k!an-kbk,  where n is a…

Q: -2x Z = 19 7z = 24 4y + 5x 3x Z = 8.

A: In this question we are given with the system of linear equations and we have to find the…

Q: (-2,4) y 2 у = 4 − x2 -

A:

Q: y = mx +b m = +1 -6-5-4-3 -2 -1 0 43 +4 5 +6 b =_ +1 - -4 -5

A:

Q: Find the value of x3 + y3 + z3 - 3xyz if  x2 + y2 + z2 = 83 x + y + z = 15

A:

Q: - 7x – 4y = - 11 -8 -7 -6 -5 -4 -3 -2 -1, Į 2 3 4 5 6 7 8 -2 -3-

A: Plot the graph of -7x-4y=-11

Q: (-2x²y)* -16x°y7 16x®y12 8x²y7 -8x°y7

A:

Q: If 3x = xy - 5 and y = 6 , what is the value of x ?

A: Given:-3x = xy - 5  andy = 6

Q: -2x +y+ 6z =1 3x + 2y + 5z = 16 7x + 3y – 4z = 11

A:

Q: Find x+y, if: 5x+8y=67 and 2x-y=31

A: Given

Q: -8- -3 -2 3 x Figure Q1(d)

A: Roots are those values of x at which the function attains 0 as its value.

Q: y -9 -1 -6 -2 -10-5 -5 -7 3.

A: as given equation of line passes through point-9,-1,-6,-2 so equation of line is given by…

Q: (-x³y?)®

A: (-x5y7)6

Q: X - 11-1+y 入(o8 ~

A: x= 11.1+y   .....1 x(0.8) =y     ......2

Q: Find () - (-) 24e-5s L-1 s2 – 9 s2 + 8s + 17

A: Laplace transform

Q: |x| >x-1 +++++ ++++- -4 -3 -2 -1 01 2 3 4

A: Inequality of modulus of x.

Q: x-y=11 2x+y=19

A: Solve equation simultaneously

Q: 3x 3- х-1 -2<0 х+2

A:

Q: Calculate the value of -2x - if x =1/2

A: Given: x =1/2

Q: -7x - 2y = -13 x - 2y = 11

A: Given ,  - 7x - 2y = -13   ....... (1) x - 2y = 11         ......... (2) We have to find value of x…

Q: (6) - 4y5) +3y®) = -21

A: To get particular solution we use the method of undetermined coefficient.

Q: -2 (3z') (3z")y z (2y²)(3y")z ) 21

A: We will find the solution.  We know  , let any number  x      If  (x)-2 = 1/ x2

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.