(? + t + 1) dt dx J3

Q: .S(2x-)dx ans:

A: Since you have posted more than one question  we have solved the first question for you.  For…

Q: 15 dx +C + x2

A:

Q: y? If dy 1 then find the value of at the point (-3, 2) 62 dx 62 2a? -362 2a? 362 2a? 3a? 262 +

A: Given that, x2a2+y2b2=1 We need to find the value of dydx at the point (-3,2)

Q: Q5) Evaluate xe-dx 2 -2 a) 1 b) e? c) divergent 3 d)

A:

Q: -5 dx Evaluate 2x 10 A B c) 1 (D) 2

A: formula:

Q: 1- S e** dxdy

A:

Q: e5 + - s*) dx= 5*+1 +C I + 1 5 A) True B) False

A:

Q: e* -1 dx 2x Find,

A: ∫ex-1e2xdx

Q: •S O CO3 MX ox (x+9²) (x+b23 dx ans: ㅠ 93b2 -bm am e e (음 - 등) a

A:

Q: 는 (-10x4). Find dx Provide your answer below: d (-10x-4) = [D dx

A:

Q: terms of the variable. dx 140 (1+x² )?

A: Given problem:-

Q: dx 2x

A:

Q: Find the constants a and b, where a < 4 < b, such that

A:

Q: 2-x dx

A:

Q: (iv). (2ry? + 3a²)dx + (2a²y+4y²)dy = 0 %3D

A: We have to state the order and check it it is exact or not.

Q: dx What is the value of -1

A: To Find: The value of ∫-11dyy∫1eydxx

Q: dx 4. J、マ-6x+13

A: 4. Given integral:

Q: S dx. Show all steps, and explain yourself. 2+1 3x Evaluate:

A: Given,         ∫3xx2+1dx

Q: с) dx + 8 (x) dx A) True B) False

A: We have to solve TRUE/FALSE

Q: S dx =tan-'(x) + C. 9+1

A: We will solve the problem

Q: 23 x e + constant, then B A If 23 x 21 хе dx (Ах — В) %3D

A: The solution are next step...

Q: (i) o In4 e-2x+1 dx r2 (2 ..2.-3x du

A: As per guideline we have to solve one question

Q: xdx + ydy = (x² + y²)dx Your answer

A: As per Bartleby guidelines for more than one question asked only one is to be answered please upload…

Q: dy Solve the equation x = x2 + 3y dx

A:

Q: dx= + C.

A:

Q: x2 dx 00 (x2+a²)(x2+b?) %3D b-a á 0

A:

Q: TE: Enter the exact answer. dy dx - x2

A:

Q: If the substitution u=1+/x is made, then (1+/x)3/2 dx =D

A: Given:        ∫1+x32xdx   substitute u=1+x        dudx=12x→dx=2xdu         =2∫u32du

Q: G + Kxy- 2x)dx + (3xy? +20x²y³)dy = 0

A: A differential equation (DE) of the form M(x,y) dx + N(x,y) dy = 0 is Exact iff ∂M∂y=∂N∂x Solution…

Q: d y Find dx? |(-1,2) if x² + y' = 9

A:

Q: Solve the following D·E 3) +y = y3 dx

A:

Q: 1 -dx= (A) True B) False m 100 8

A:

Q: Please show step-by-step solution

A:

Q: dx e2x – 3e* 1.

A:

Q: 5 3 je" dx=fe* dx+ƒe* d dx 5 This equation is

A: By using definite integral property, see attached file for a step by step explanation.

Q: -x Dx 2-x

A:

Q: Solve the first ODE and find the value ofC constant when y(1) 2 dy 6x + 4x + 4 4y dx Your answer

A: Ordinary differential equations

Q: Q+5x)e dx

A: To evaluate the given integral.∫2+5x ex3 dx

Q: |2xe* dx = a. -1 b. 1 С. C. O d. 1

A: To find  I = ∫0∞2xe-x2dx

Q: -7x dx 28x e - 7x 28x eX dx = (Use C as the arbitrary constant.)

A:

Q: tox 2. C. dx DX Saa

A: Let the given integral be y - y = ∫6x2sec2x3dxy = 6∫sec2x3×x2dx         ..................(1)Let,u =…

Q: a)ex +c Choose the correct answer: 1- fx e** dx a)ex +c b) 2e* + c 2

A:

Q: x-3 5. ; dx х2-6х-5 B.미x?-6x-5| + c cm +C D. 2 In tar 2 In + C

A:

Q: |(2x* - 5) (8x) dx (a) | (4x° + 13)'(12x?) dx (b)

A:

Q: (* + '*)") = 3 (x +>y') /i +y? 3/2 dx

A:

Q: xyz dxdydz A 1 B 2 с з D None of these.

A: The given integral is ∫01∫08x∫0x2xyz dxdydz First integrate with respect to x ∫01∫08x∫0x2xyz…

Q: 3. fx²4 dx 5. dx 3x² + 1 +x dx u= U= U= du = du = du = answer: answer: answer:

A:

Q: 10 | f(=)de – f(=)dz = | f(2)dx What are the values of a and b? a = b =

A: The objective of the question is determine the value of a and b.

Q: Calaculate the following (3x² + 9xy + 5y²) dx – (6x² + 4xy) dy = 0, y(2) =-6.

A:

Q: e-7ª 7 + 7* + x² + dx 73

A: The integral given is ∫e-7x+7x+x7+7x-7x3dx. Simplify the integral , using the formula . ∫xn…

Percentage

A percentage is a number indicated as a fraction of 100. It is a dimensionless number often expressed using the symbol %.

Algebraic Expressions

In mathematics, an algebraic expression consists of constant(s), variable(s), and mathematical operators. It is made up of terms.

Numbers

Numbers are some measures used for counting. They can be compared one with another to know its position in the number line and determine which one is greater or lesser than the other.

Subtraction

Before we begin to understand the subtraction of algebraic expressions, we need to list out a few things that form the basis of algebra.

Addition

Before we begin to understand the addition of algebraic expressions, we need to list out a few things that form the basis of algebra.