dy dy x² + 10x - + 8y = x2 %3D dx dx

Q: ~3 1 (c) dx (x 1) 3. -

A: Given query is to find the integral.

Q: 3/4x20=5/6x?

A: Solution : To find the missing value of the given expression

Q: (w+6)^2=30 w=

A: Solve the given equation for ‘w’. This equation can be simplified to form a quadratic equation.

Q: Solve and check 1/(x+3)+1/x=1/2

A: To solve and verify: 1x+3+1x=12 Solution: Solving the given equation.…

Q: Evaluate the expression if x = - 2 and y = 3. 2x/ (x - y)

A: 2x/(x-y)

Q: Q3) An open-top box is to be made by cutting small congruent squares from the corners of a…

A: Let the side of the square that is cut be x inch. After cutting the squares from the corners and…

Q: -16 2/3 = -3 1/2 x -(-4 3/5)

A:

Q: The rocket splashes down after how seconds. h(t)=−4.9t^+40t+87

A:

Q: Let A:-[au] E M. Define ||A||: max{laul | ij = 1,...n}. Show that || ||:M-R is a norm on the real…

A:

Q: ?(?)=4?^2−5?+12 find f(2)

A:

Q: c. 2+ = 3 с.

A:

Q: 5 ( 1.1x + 9 ) = 2 ( -6 - 0.1x )

A: First we solve the bracket and then we rearrange the equation. All the variable are arrange in one…

Q: (X+6)^2=13

A: Given, (x+6)2=13 we will solve this expression for the value of x.

Q: x-2/3/4=16/3

A:

Q: Find the value of r (90,176.39/73,200)=(1+(r/400))^12

A:

Q: 1/14p-3=2/7p

A: STEP 2 COMPLETE SOLUTION

Q: -7.3t- 8·3

A: Kindly provide the full question

Q: Q2) An object falling from a roof has after t seconds a height h measured in feet given by h = 100 –…

A:

Q: (-1/8)^2 - 1

A:

Q: -20-(-50)=x/9

A: given equation with variable x.

Q: Find all solutions for x in the following equation. 16cos^2x=4

A: Given, The equation  16 cos2x = 4   We have to find all solutions for x in the equation.

Q: 4x+6x-730

A:

Q: (5x+5)^2/5=16

A: The given expression is,

Q: (2a^2 b)^0 = ?

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.