Consider the recursive relation Xt+1= 3xfe¬* (a) Find all equilibrium points. Answer: x = -(1/3) and x = 0 Your last answer was interpreted as follows: 1 3 Your last answer was interpreted as follows: (b) The smaller equilibrium is unstable + (c) The larger equilibrium is stable

Q: solve for 3x2 − 2xy + 3y2 + 8z2 − 31 = 0

A:

Q: 2 [²√e sec(7x) dx

A: The given integral ∫25esec7xdx. We have to find the integral.

Q: 4 | (10 + 4x – 3*) dæ 2

A: ∫2410+4x-3x3dxWe kow…

Q: How to solve this non exact or exacr DE xdy+ydx-3x3y2dy=0

A: How to solve this non exact or exacr DE xdy+ydx-3x3y2dy=0

Q: - 4y'+5y=0

A:

Q: b3-4bㅎ +4= 0 |

A: The given expression is b13-4b16+4=0.

Q: y6) + 25 y" = 0 p(6)

A:

Q: I Solve in X A, B, C Known 3 A+2x) -B.C

A:

Q: Given that Xx²=16 Solve for x

A: The given that xx^2 = 16

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

A:

Q: Solve x = - " 3x x 3x y= 4y + 2z у + 2y || || || 4 2 2 11 с

A:

Q: Find a solution e²=Inx

A: The given equation is ex=lnx To check whether the solution exists or not we will plot the two curves…

Q: Solve 2r+ 6y + z = 7 x+2y- 7= -1 5.x +7y- 47 = 9

A:

Q: +8y=0 وئے 3رك دے

A: Given:The differential equation is .To Find:The solution of the differential equation.Concept…

Q: Solve dy = (1+ 3ytan a) da

A:

Q: Solve 71+3r9 +6xs- I+ I, = --2 211+ 8r2 + 16r3 - 3r4 +3x5 = -4 +20, + 4r3-3,+3x; -7

A:

Q: Find the solutions to the following equation: x – 2x – 4 = 0 O A. x=-l±5 O B. x3= O c. x%= O D.…

A: Given :                         x2 - 2x - 4 = 0

Q: Solve for x, y and z from x-2y+3z = 7 2x+y+z 4 -3x+2y-5z = -13 =

A:

Q: solve fracton problem like: 1=1/2(2x+2)

A:

Q: Solve for x in the equation x² - 5x = -8 Ox= -1,6 x= 1,-6 Ox= -2,-4 Ox=2,4 There is no real…

A: The given equation is x2-5x=-8

Q: Solve for all solutions to 2cos 2t = v3 %3D

A:

Q: if z = 1- i,w = -2 + 4i then |zw + wz| = %3D

A:

Q: (b) a²y" – 4xy + 6y = x², x > 0

A:

Q: (15x - 8) 226

A: Given,

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.