Find y Ly imelicit differen -tiation, VスナUゾ 21

Q: Find the arc length of y = 3x – 1 on 0 < x < 4. < 4. -

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

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Q: Find dy/dx by implicit differentiation. cot(y) = 6x − 4y

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Q: Find dy Y= 5In CI+x") 4 dy'=?

A: The solution are next step..

Q: y(xtanx+In y)dx+ tanxdy3D0

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Q: Calculate the arc length of y = 8x + 1 over the interval (0, 10].

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Q: Find dy/dx by implicit differentiation. cot y = x − y

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Q: dy Find of y=: dx InIn2r

A: We need to find derivative of y.

Q: Evaluate t sint dt using trapezoidal rule. And compare with exact value.

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Q: Find dy/dx by implicit differentiation. VIY = r°y+66

A: givenxy=x5y+66diffrentiating by implicit method on both sideddx(xy)12=ddx(x5y+66)

Q: Find the length of the curve Arc length = UT → y² = 4x, 0≤ y ≤ 2.

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Q: Use implicit differention find if xcos(2x +3y) = ysinx dx Find y" if y=9 tan ()

A: (a) We have the given equation as xcos2x+3y=ysinx On using the implicit differentiation, we get the…

Q: Find the Arc Length. y=sin(x), [0,π]

A: Given: y=sinx, x∈0,π To Find: Arc length Concept: Arc length of  f on interval a, b is:L=∫ab1+f'x2dx

Q: find dy / dx by implicit differentiation.

A: We have the given function coty=x-y We have to find the implicit differentiation of this function .

Q: Tind y'at y = Sin h Cinx) %3D

A: Given that : y= sinh(lnx)  and we find y' or derivatives of y. We know that d(lnx)/dx = 1/x.   Here…

Q: Find the arc length of the curve y = ln x from x = 1to x = 2.

A: Given: y=lnx, x∈1,2 We know that for any given functiony=fx arc lengthL on interval x∈a,b is given…

Q: Find the arc length of the curve y = ln(x) for 1 <I<e. ||

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Q: Find Jxe* dx use parts

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Q: 2 Find the arc length for y = 3x3 on [1, 8]

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Q: Calculate the length of arc of y = 2x/² for 0≤x≤1

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Q: Evaluate LSIT (*+y+z)dx dy dz . X-Z

A: Introduction :We have to solve given triple integration .

Q: -2* dx

A: To integrate using tabular form.

Q: Find dy/dx by implicit differentiation. cot(y) = 8x – 8y - dy/dx =

A: Given: coty=8x-8y To Find: dydx by implicit differentiation. Concept: i. ddxfgx=f'gx·g'xii.…

Q: Calculate the arc length of y = 9x + 1 as x varies from 0 to 5. S -

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Q: Find the length of the curve y = = cosh(x), 0 < x < 1. Arc length =

A: Arc length of a curve y=f(x) on [a,b] is given by, L=∫ab1+y'2dx ddxsinh(x)=cosh(x)…

Q: Find the length of the curve y = cosh(x), 0 < x < 1. Arc length : %3D

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Q: Find the most general antiderivative , verify answer by differentiation  g(x)=7sin theta/3

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Q: Find II. | arctan 4t dt

A: as per our company guideline we are supposed to answer only one qs kindly post remaining qs in next…

Q: Differentiate y= cosh vx

A: Given, y = coshx  We have to differentiate it.

Q: la y is not measurable. Wan

A: Given a statement

Q: dy by implicit differentiatio Find

A: According to the question, we have the the equation,x7y-xy7=8we have to find dydx so,

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

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Q: dz Different iate implicit ly to find and if z'yz + In(ry) + sin(yz) = 10. ду

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Q: Can I get some help with this question?

A: Using Application of integration

Q: Find the exact arclength of y = 2x3 for 0≤ x ≤ 2:

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Q: Find the arc length of y = 3x + 5 on 0 < x < 4

A: Consider the given curve, y=3 x2+5 ,     0≤x≤4

Q: find dy /dx for Hhe fallowing Y=(catx²)(cot"x) 2

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Q: Determine the length of the arc x=ln y−(y^2)/8 for 1≤y≤2.

A: The solution are next step

Q: S,Ly? e*ydydx 1-

A: Use Change of order of integration to solve given Integration.

Q: Find dy/dx by implicit differentiation. cot(y) = 6x − 9y

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Q: Differentiate. y = In (7x + 8) In (8x + 5) dy dx II

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Q: Differentiate y=arccos(e^(3x)) dy/dx=____________

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

A: Given,          x2-4xy+y2=4

Q: Use the Trapezoidal Rule with n = 4 to approximate the value of: +1)dx.

A: Given,  ∫12x3+1dx, n=4

Q: dy dx sin( y)

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

Q: Find 1. Sy stn-'y dy

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Q: Find dt y = 31(21? – 5) $ dy dt

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Q: Find dyldx by implicit differentiation. Vxy = 1 + x²y dyldx =

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Q: Find dy/dx in terms of x and y if arcsin(xy) - xy?. dy dæ

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