If x?y + 3y4 = xtan(y) + 2x d²y Find the value of dx²*

Q: d²y 5. If y = 4sinx + x²cosx + 4x then find dx2

A:

Q: If y = (x² + 6) °, find dx2

A:

Q: If x²y + 3y* = xtan(y) + 2x d²y Find the value of dx²"

A:

Q: dy = 3x² – 1 and if y= – 1 when × =1, then Y= dx If

A:

Q: If y = (x² + 7)°, find d²y dx

A:

Q: If x = 2t² + 3 and y = t* d-y – v2 then is 2 dx 1 a) 4 b) c) 2t d) None of These -

A:

Q: If dy/dx= 5y+2 and y(0)= 3. What is the value of x when y=2?

A:

Q: •3 fx(2-x) 10. dy dx 0. r2VIn 3 VIn 3 35. •VIn 3 et dx dy

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: IF Y= 2x² + 5x dy and d = 4, find at when x = 3.

A: See this solution in below

Q: If x^2 y+3y^4=xtan(y) +2x Find the value of d^2 y/dx^2

A:

Q: If x = et and y = 2e-t, find d2y/dx2. a. 4e-t b. 4e-2t c. 4e-3t d. 4e-4t

A: Given,  x = et and y = 2e-t

Q: y = x(2x+1), y" y = (4x − 3)¹/²2, d³ y dx³

A: Topic:- derivatives  Note :- as per our guideline if more than one question uploaded than only first…

Q: If x?y + 3y = xtan(y) + 2x d²y Find the value of dx2"

A: Consider a function defined as shown below: f(x,y)=g(x,y) These types of functions are called…

Q: Find dx2 d²y if x = 3cos4t and y = 6sin4t. %D

A: Eliminate the variable t and form a equation in x and y only than take two times derivative.

Q: „ 2x2-5x if y= dx dy Find 5x3 +5

A: y = ( 2x2 - 5x ) / ( 5x3 + 5 ) y'=?

Q: dy Q. 8 Find 2 -: if Y dx 6x4+1 -48x3 (6x4+1)² .4 -48x (6x4+1)? -84x3 (6x4+1)? None

A: Given that  y=26x4+1

Q: If x²y + 3y* = xtan(y) + 2x d²y Find the value of dx²'

A:

Q: 2 d'y If y = 3x 4 4x + 18x find 2 dx

A:

Q: dy A4. If x = 3t2, y = t³ then dx

A: Given that x=3t2,y=t3 find dydx

Q: If y=f(8x²) and f'(8)= -3, find dy dx |x=1

A:

Q: If x2+3x2y4=y+8, find dy/dx

A: Use the basic concept of derivative and differentiate the given equation.

Q: Find d2y/dx2   e4y+x=8y

A:

Q: Find :a. b. 20 fő -1 20 dy (1+y) ² (20-6x) e 20x - 3x² dx

A:

Q: If y = 2x² then dy dx 11

A:

Q: Q2: Find for y= (4x² +12)²(3x-20)² dx

A:

Q: 7. y Vzy dz + dy = 0

A:

Q: dy 4x2 + x dx y + 4

A: Given : dydx = 4x2+xy+4

Q: y=(x2+1)4​, find d2y/dx2.

A: Explanation and solutions is given below.....

Q: If x3+y3=19, find the value of d2y/dx2 at the point (-2,3).   The value of d2y/dx2 at the point…

A: x3+y3=19 Differentiating with respect to x, we get Again differentiating with respect to x, we get

Q: Find d^2y/dx^2: y^3=6x^2

A:

Q: If x^(1/3) + y^(1/3) = 4, find d2y/dx2 at the point (8, 8).

A: Applying derivative for the given equation with respect to x:

Q: If y = x3 – 2x2 + 3x – 1, then d2y/dx2 is equal to

A: topic - derivatives

Q: dy If dx and y = 14 when x = 1, find y(2). 3x-2 27

A:

Q: calculate  d2y dx2 . y = −  4/ x2

A:

Q: dy Q5/ a) Find 2 if y = esin (2x) dx

A:

Q: ydx + 2(y4-x)dy=0

A:

Q: 3 If y=/x²5x²_36 x²_3x²+¥x-12 | shuw that dy dx4 24

A:

Q: d²y 10 + 9y = 5t, y(0 dx

A: Laplace solution: d2ydx2-10dydx+9y=5ty(0)=-1, y'(0)=2Taking Laplace on both sides we…

Q: If y = u5/2, u = 7x8 + 3x², find dy/dx

A:

Q: d-y if x = t – t² and y = t -t3 dx2 1. Find

A: “Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: 3 Evaluate: (4x²yz - z dz dy dx 24

A: The integration of the triple integral is (4x2yz-z4/4), z from 0 to 1, y from -1 to 4, x from 2 to…

Q: 3 Evaluate: 2₁ (4x²yz - 2 ) dz dy dx 4

A:

Q: dy y²+3yxZ dx 十3

A:

Q: 5. If x-2ry+ 3y² = 8, then dx %3D 8+ 2y -2x (A) 6y-2x Зу - х (В) y-x (C) 113

A:

Q: dy Find - if y = dx dx 9x-8 72x2

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

Q: Find if x-t³+1 and y=4t²-4t. d²y dx²

A: Solution of given question is written in below steps.

Q: If y =3 √3x2 − 10x + 6 , find dy/dx

A: To find derivative of the given function.

Q: If x?y + 3y4 = xtan(y) + 2x d²y Find the value of dx2'

A:

Differential Equations

Have you ever observed the movement of the satellites and rockets or how the planets go around the sun in their orbits? How will you determine their motion? Definitely they follow some scientific laws and these kinds of problems are framed as differential equations.