Find the geneul suluticn dy t. + 2y= 2X 2. dx

Q: find dy /dx for Hhe followin FanX +Sin y %3D

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Q: Use Fubini's Theorem to evaluate .2 -dx dy. I + xy

A: Given :            ∫02∫01 x1+xy dxdy By Fubini's theorem, the above integral can be rewritten as ∫01…

Q: Differentiate. y = Jex +8 dy dx

A: The given equation is y=ex+8 To find: dydx

Q: Find dy/dx for (x+y)3=x3+y3,at the point  (-1,1)

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Q: dy Find of y=: dx InIn2r

A: We need to find derivative of y.

Q: dy Differentiate implicitly to find dx xy2 x +y dx II

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Q: Calculate 2 4-y2 IL dy de y dx dy. T sinx SSasing dy dx @ $ ydydk

A: Hello, thanks for your question but according to our policy I am answering the first three subparts.…

Q: sin y dy dx

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Q: 3 хy dx dy 1

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Q: Use separation of variable to find  dy/dx= x^1/y y(x)=?

A: dy/dx= x^1/y y(x)=?

Q: EXERCISE 1 dy -dx = 0

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Q: :Use variation of parameters to solve dx Зх — Зу + 4 dt dy 3D 2х — 2у — 1 dt

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Q: Find dy/dx by implicit differentiation. cot(y) = 9x – 5y %3D dy/dx =

A: Given : cot(y)=9x-5y To find : dydx by implicit differentiation.

Q: Find 9 dy by implicit differentiation. dx 7x + 6y – 7y = 8 dy dx Check ||

A: Follow the next step for the solution.

Q: dy dx

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Q: Differentiate implicitly to find dy/dx. – y2 = 38 x2 + y2 dy = ? dx

A: Use the basic concept of the differentiation and simplify.

Q: sech? dx 1- sech Vĩ tanh Vi dt Vi 2-

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Q: sinx So Sa* y dy dx fi dx dy 3. 4-

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Q: Assume that y = 5x and dx/dt = 2. Find dy/dt.

A: Consider y = 5xApplying derivative with respect to t on both sides and plugging the values:

Q: Find the Integrating Factor of dy + 2ytanx = sinx dx

A: This is 1st Order Linear Differential Equation.

Q: Find dy dx if x=- and y and %3D dx 1+t 1+t

A: Given: x=t1+t and y=t21+t.

Q: I = f, (sinhz + 1)dz. %3D

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Q: Find the integrating factor of dy/dx+2y tanx=sinx

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Q: solve: d/dx on the intergral 2x to x3 with an integrand of t2 et^5 dt

A: Given integral is

Q: dy Differentiate implicitly to find dx 2x+7xy + 9y + 19y- 8 = 0 + dy %3D dx

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Q: Find dy/dx by implicit differentiation. бx2 + 7ху — у? %3D1 | y' =

A: We have to find the differentiation of given function

Q: The integrating factor of 3xdy + 3y dx is

A: given differential equation: 3xdy+3ydx=0 Remember :  A differential equation of the form…

Q: cos(2y - x) = 3ysin x

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Q: sin(y*) dy dx

A: the limit of x is  the limit of y is

Q: dy Differentiate implicitly to find dx 7xy + 1 = 0 dy %3D dx

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Q: dy Integrate dx = 4e®xand find equation of curve that passes through the point (1,7).

A: Given that, dydx = 4e8x

Q: Assume that y=5x and dx/dt = 8 find dy/dt

A: Differentiate by chain rule : →f(g(x))dx = d(f(x))d(g(x))×d(g(x))dx.

Q: Find dx/dt. Uince x² + y^ = 225, then. 2x dx dt 2y.dy 24- ニ

A: Given that x2+y2=225 we have to find the value of dxdt.

Q: Integrate both sides dy = -dx

A: the given integral equation is                             ∫1y2dy=∫1xdx

Q: /hat is the value of dx at the point (1,0) if y = In(x² +y²)?

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Q: Find dy/dx by implicit differentiation. VTy = r'y+55 %3D dy/dx = %3D

A: Calculate dy/dx

Q: Integrate by parts: ex sin x dx 2.

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Q: dy Differentiate implicitly to find dx 5. 3 4 x'y +8x -3y +2 dy 口 dx

A: Given query is to find the derivative of the function using implicit differentiation.

Q: calculate the derivative.

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Q: dy for y = dx 9t -dt. 9t + 1 iz's rule to find

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Q: Question dy Find where y = sec dx (V3). Sorry, that's incorrect. Try again?

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Q: Find the integrating factor of dy/dx +2ytanx=sinx

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Q: x' - 4xy + y = 4 %3D

A: Given,          x2-4xy+y2=4

Q: dy dx sin( y)

A: Given: The differential equation is x 2 y ' = sin(y) .

Q: Find dy/dx: 1. у%3D Jo = San* sec? t dt

A: A detailed solution is given below

Q: Find dy/dx: rsinx 1. у %3D Sm* 3t2 dt

A: I am attaching image so that you understand each and every step.

Q: Find dt y = 31(21? – 5) $ dy dt

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Q: dy +Hanx Siny = I Cos y die

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Q: Cosx 2) ). y dx+ týž - Sinx (²) dy = уч

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Q: Find dy when y = 3 1-x %3D dx V1+x

A: NOTE: Refresh your page if you can't see any equations. . take derivative

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.