Given f(x)= -5x+1, solve for x when f(x)= -4

Q: Q1- Solve the equation by fixed point Iteration Method. F(x)= x^3 + 4x -2 = 0

A:

Q: F(X) = -X4  + X2 +3 How to solve for x?

A: Given,

Q: Solve the equation for x. a2 - (2a + 1)x + (a + 1) = 0 (a ≠ 0)

A: Solve the equation for x. a2 - (2a + 1)x + (a + 1) = 0 (a ≠ 0)

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

A: Given equation: ex2×e2-3x=4

Q: Solve using the method of undetermined coefficients: x" – x' = te*;x(0) = 2,x'(0) = 1 %3| -

A:

Q: Solve for x and y simultaneously: x-2y -3 and y320

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Q: 4k-km/m=x

A: Given equation is 4k-kmm=x

Q: for the function f(x)=x2+2x-3  solve f(x) is less than or equal to 0 to find the solution

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Q: B1(b): Solve the initial value problem : f'(x) = x° + 12x + 13 and f(0) = 3.

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Q: Solve x2(y-z) p +y2(z-x)=z2(x-y)

A: value of P given below..

Q: Solve for x. P. 12 21 R 2х- 2 Зх- 1 3x T. S,

A: The triangle is given by To evaluate: The value of x

Q: Solve the initial value problem: f(x)-x7+12x+17 and f(0)=3.

A: We will rearrange and then integrate both sides to find the solution of the given initial value…

Q: Solve for x. Solve for y.

A:

Q: Solve for X in the equation, where -3. 3 5 0 1 -4 A = and B = -5 0 4 2 5 3 X = 2A + 2B %3D X =

A: On solving this we will get

Q: Solve the equation g(x)=−6 for x if g(x)=−0.6x2+x+4.

A:

Q: Solve : f(x) = 3√(x - 1)

A: Given function is  f(x)=x-13

Q: Solve f(x)= -3 +25in(X) for -T스

A: We have to solve the problem

Q: Solve the equation for x, where x is restricted to the given interval. csc 4x, for x in -.0) (0 8

A: Given, y=14csc4x for x in -π8,0)∪(0,π8  Take y=14csc4x Multiply with 4 on both sides, we get…

Q: e) Solve [(-x'y)² + (x²y)³]²

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Q: Solve for f R=X+fa

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Q: Given the function h(x)=10x2−21x, solve for h(x)=−2.

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Q: Solve for the general solution (D4 – 16)y = x* + x + 1

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Q: B1(b): Solve the initial value problem : f'(x) = x° + 12x + 14 and f(0) = 2.

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Q: Solve the equation f"(x) = 0

A: It is given that,   f(x)=x3-12x2+36x-36       .......(1)By second derivative of equation (1), we get…

Q: use the difference quotient to solve this equation; f(x)= (1/x2)

A: The difference quotient is calculated by . First, evaluate the value of f(x+h).

Q: Solve for X X(A-B) = M(X-C)

A: Given:

Q: Determine the general solution: y' = x - 2y. *

A:

Q: Q3. Solve for t ex* e2x+1 = et

A:

Q: find the solution for the equation 2 ^ x = x ^ 2

A: We are given the equation: 2x=x2 Now, By Hit and trial Method, taking x=2 and verifying if the Left…

Q: Given f(x) = 5x – 3, solve for x when f(x) = 7. | %3D

A: We have to find

Q: How to solve for f(x)=x2+7 and g(x)=2x+5  A.(fog)(2)

A: Given :  f(x)= x^2+7 g(x)=2x+5 f(g(2))=?

Q: fG)=4x-3 SCx) == (s09) (x)=

A: gx=x2

Q: graph  F(x)= 2(x-4) ^3-128 and its inverse how to solve?

A:

Q: f(x) = x2 - 20

A: we have to find the f(x+h) and f(x) + f(h) where f(x)=x2-20

Q: Solve using Methods of Undetermined Coefficient (D² – 1)y = x – 1

A: To solve the following problem using method of undetermined coefficients

Q: Solve the equation for x: 272x+1=1/3

A: To determine the solution of the equation.

Q: 16 Solve the equation for for y 3rex 1 r2 x - 0

A: 3xex+x2ex=0

Q: In order to solve the equation 2x + 7 = -x + 1, a student graphs two functions, f(x) and g(x). f(x)…

A: We can find the answer as below.

Q: Solve for the domain and range of. f(x.y,z) = 4-x2-y?

A:

Q: Solve y - y1 = m(x - x1) for x.

A: The given equation is, y-y1=mx-x1. The objective is to solve the equation for x.

Q: Find f by solving the initial value problem. f '(x) = 9x2 − 12x, f(2) = 6

A: Given   f1(x) = 9x2-12c  f(2) = 6

Q: G F

A: We are given the following figure.   We know that…

Q: Solve for x  X-Y+Z=A

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Q: Given the function f(x) = 5x+3/2x-1 a. Determine f-1(x). b. Hence solve the equation 5x+3/2x-1 = 8

A: solution of the given problem is below...

Q: -x x²dydx Solve: S. S2 x²+y² 1

A: Solve: ∫01∫x2xx2x2+y2dy dx

Q: Given (x) = -4x - 2, solve for x when f (x) = 6

A: Given,          fx=-4x-2 and fx=6

Q: Find all real solutions of the equation.

A: 3-x+2=1-x

Q: Solve for x 8. C H. F.

A:

Q: B1(b): Solve the initial value problem f'(x) = x° + 12x + 14 and f(0) = 2.

A: Solution:Given     f'(x)=x9+12x+14  and f(0)=2Formula:∫xndx=xn+1n+1+C

Q: 2. Solve 3x3 – 6x² + 4x – 8 = 0 for x E R.

A: