Q4/ Evaluate xe2x dx, using i- Two point formula

Q: 1-V3x+2 dx 1+v3x+2

A:

Q: Evaluate: dx (2ズー4%-

A: Since you have asked multiple question, as per our guidelines we will solve the first question for…

Q: dx V9 - x2

A:

Q: 3 Evaluate / -dx (r-4)²+4

A: To find:∫3x-42+4dx

Q: Evaluate. А. 2xe dx 2xet2 46. В. dt 50. 1 + t

A:

Q: Solvey- dx OA7

A: We have to solve the differential equation…

Q: 03 Solve by Using be ta function -2/3 (-)" dx

A: (3) We have to solve the integral ∫01x−231−x12dx using beta function. The exponent -23 can be…

Q: x+2x dx r2+1 -2.

A:

Q: dx Evaluate: 9 – x2 6,

A: folllow next step

Q: 은 J4-√x dx

A: This question can be solved using integration by substitution.

Q: Q2/ Evaluate: 16 c2 y dx dy 113+x9

A:

Q: 4-x III. Evaluate dx. V16-x2

A:

Q: Evaluate x² + 1 – Vx²2 – 1 dx - Va4 – 1 |

A:

Q: X x² - a² dx

A: To find the value of given integral.

Q: Evaluate: ₂₁(4x²y — z³) dz dy dx-

A: ∫03∫-24∫104x2y-z3dzdydx

Q: fsec³ 7x tan5 7x dx 4.

A: Let's solve given integration.

Q: (2x² - x - 1) x³ - x² ; 2 dx

A:

Q: Find the indefinite

A: Consider the integral

Q: v5-x dx

A:

Q: -6 3 dx . x² – 25 2. Evaluate |-

A: Topic- Integration

Q: (е2х-1)2 dx е 2х

A: topic - indefinite integral

Q: Evaluate dx -31 x a,

A:

Q: 9-x2 dx x2 Evaluate:

A:

Q: 3r5 dx V2 – x3

A: ∫un du = un+1n+1+C.

Q: x³+2x dx x2+1 .3

A: We can solve the integration as below.

Q: V1+ x² dx 2.

A: Follow the procedure given below

Q: ㅇㅇ Sxe 0 2 -2x² dx

A: The given integral is ∫0∞x2e-2x2dx. Improper integration states that a definite integral with…

Q: dx (x² + 1)2 0.

A: Solution:-

Q: y=etan 3x

A: We find the derivative of y=etan(3x).

Q: Evaluate: J6e2 -x(x²)dx

A: Find your answer below

Q: 2 V5-x dx 3

A: I=∫0125-x2x3dx

Q: dx 4 3+Vx+2

A: Topic = Derivative

Q: 2х - 3х +1 dx x' +2x2 .3

A: Given, ∫2x2-3x+1x3+2x2dx  We have to evaluate it.

Q: Solve the equation: (x⁵+3y)dx - xdy

A: Given that:  (x⁵+3y)dx - xdy=0

Q: Sxe dx -X-

A:

Q: r8 17 - By?) dx dy

A: While integrating with respect to one variable , take other variable as constant.

Q: Q1 Evaluate dx 1-х4

A:

Q: dx J 9– (x + 1)²

A:

Q: Calculate dx2 y = -4x2 + 6x d?y dx2

A:

Q: Qg Solve: coshx-1 .dx

A: Basic hyperbolic identities are used along with integration identities.

Q: S dx | x-7 2x2-チ

A:

Q: Using appropriate substitution 9x2 – 4 dx X is equal to

A:

Q: -2x² Se*- (x' - x)dx – x)dx

A: Evaluate it.    ∫ex4-2x2x3-x dx

Q: V1+x3 –dx r-2

A: ∫1+x33x-2 dx∫x2.1+x33 dx13∫3x2.1+x33 dx13∫3x2.(1+x3)13 dx

Q: Sx²e-x² H₂(x)H₂(x) dx

A: We know that Hn+1x=2xHnx-2nHn-1x⇒2xHnx=2nHn-1x+Hn+1x⇒xHnx=nHn-1x+12Hn+1x…

Q: by3 (3b² – x?)(1 – x5V3)/3b² – x2 dx -

A:

Q: use double substitution intergral x(x-6)5 dx

A:

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.