Algebraiclly solve the equation: 1 + 5z2 - 16I – 80 = 0 %3D ||

Q: 5. y" + 2y' + y = e¬*lnx Solve the equation.

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Q: T =- T.

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Q: Solve using Gaussian Elimination, Given the equation, what is the next step to take? 2x+3y=6 x-y=1/2

A: Given are the equations: 2x+3y=6x-y=12 The objective is to find the value of x and y using Gausian…

Q: (D² +4)y = 4cos x

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Q: Solve y"+2xy' = X Y(0) =1, y'10) = 2. Use erf(x) in your solution.

A: Given equation is, Now, substituting then,

Q: Solve the equation for x. (ex)2 . e2-3x = 4

A: Given equation: ex2×e2-3x=4

Q: Solve the equation 22-z = 16 2 %3D O a. x = -4 O b. x= 0 OCx= 2 O d. x= -2

A: Use ln in both sides we get.

Q: find the general solution. 6y'' - y' - y = 0

A: Given differential equation ,6y''-y'-y=0

Q: Solve using the method of undetermined coefficients y'' - y' + 1/4 y=3 + e^x/2

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Q: 2y

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Q: y" – 4y' + 5y = 0.

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Q: Solve the ff DE y" -9y = 0

A: solve the linear  differential equation of homogeneous equation. by substituting y=e^mx

Q: 1. S, V4– x²dx. -2

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Q: Electrical Engineering 2-Show that the method x+1 =Xn 6 + converage to vā. %3D Iegimal I need the…

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Q: Solve (2Dy + 5)²z = 0

A: We can solve this problem by method of ordinary differential equation

Q: %3D Solve for x in the equation e2x = e7x-5. O A) x = -2 B) x = 1 C) x = 5 O D) x = -1

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Q: solve e² = -2 for all values of z

A: Given,            ez=-2

Q: 3) 3D4 %3D 9.

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Q: 4. (х + у — 1)dх + (2х + 2у + 1)dy — 0

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Q: Solve the given equation for which 0 <0 < 2t. Given that 3 csc -6 = 0. Show your step-by-step…

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Q: dy y/5y² – 3

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Q: 3. Solve the DE: Y'=e2x+ 3y.

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Q: y' = x3 – 2xy %3D

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Q: In the lab, Dante has two solutions that contain alcohol and is mixing them with each other.…

A: Given:- In the lab, Dante has two solutions that contain alcohol and is mixing them with each other.…

Q: How many solutions does the equation e^−x^2 = x have?

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Q: How do u solve y = x – 3 y = 3x + 1 In equal Values?

A: Given y = x-3 and y = 3x+1

Q: 11. (D- D)y = 0.

A: As per our guidelines only one question can be solved. Please find the solution for Q no 11 below:

Q: Solve the equation for 0 < 0 < 2n. 9) csc 0 + csc- 0 = 0 %3|

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Q: solve the equation 0.5(d+1)-0.2d=0.8

A: TO SOLVE THE EQUATION GIVEN 0.5(d+1)-0.2d = 0.8 METHOD SOLVE  BRACKETS FIRST SIMPLIFY AND THEN SOLVE…

Q: In the lab, Yolanda has two solutions that contain alcohol and is mixing them with each other.…

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Q: 5. Solve for x. F E 68 (9x - 5)

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Q: Solve the diffrential equation:

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Q: Solve the equation -8x + 9y – 9z = 8. +s +t

A: Given: -8x+9y-9z=8 Let, z =q and y = p, so 8x=-8+9y-9z x=18-8+9p-9qx=-1+98p-98q

Q: solve the equation by Newton -Raphson Method: F(x) = x* – 5x³ + 65 , start at x =2, accuracy =0.001

A: Newton-Raphson method :

Q: Solve the equation -2x – by – 5z = 0. = S + t

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Q: A. Solve the following equations: 5. y" - 9y = 0 with x = 0, y = 0 and y'=3

A: Consider the provided differential equation, y''-9y=0 And the provided initial value is y0=0 and…

Q: у" - 4у 3D -7е2х + х; у(0) %3D 1, у((0) — 3

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Q: Solve the simultaneous equations y = 2x – 3 x² + y? = 41 Show clear algebraic working.

A: Given equations are y=2x-3 and x2+y2=41.

Q: Find the general solution 5. (D² – 1)y = 0

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Q: −2x+10≤1   I need help solving this because I don't get how to do it

A: The given inequality is: -2x+10≤1  ...(1)

Q: Find the equation for the general solution y²= cx

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Q: How to solve this equation y''' - 8y" + 4y' +48= 4x2+1 using Variation of Parameters.

A: Consider the given differential equation as y''' -8y'' + 4y' + 48 = 4x2 +1. The auxiliary equation…

Q: What is the exact solution to the equation e2z+1 = 7?

A: Given,           e2x+1=7

Q: 2x dx 4e2x –8eª +5 e

A: To evaluate: I=∫e2x4e2x-8ex+5dx=∫(ex)24(ex)2-8ex+4+1dx=∫ex4((ex)2-2ex+1)+1dx=∫ex4(ex-1)2+1dx

Q: Solve for r. %3D E C 1 2. 2.

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Q: dx =+c 6. 2.

A: We can solve the given problem as follows:

Q: Solve the DE with general solution m''-3m'+2m=0

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Q: 1) y" – y' – 6y = 0

A: Given- y"-y'-6y=0 To Find- The general solution of the above differential equation.

Q: solve     y'' - y' - 4y = e6x

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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.