tan 0 = 2 sin 0

Q: Solve: Vx – 3 + 6 = 5.

A: The given equation is x-3+6=5

Q: Solve for the value of x : 10(x+1)=1+3(x-2)

A: Given:

Q: Solve and express solutions in standard form: x(2x - 3) = -4.

A:

Q: Solve for H: 14 + 2H = 5H + 5. Enter only the value without H =

A: Given:

Q: solve each equation. 3/(x - 1) = 4/(x + 2)

A: The given equation is 3x-1=4x+2. Solve the above equation as follows.

Q: 36xte-2a3 12xe-23 + 2 = 0

A: I have used Bisection method to solve this

Q: 34x - 12y = z solve for x

A: Topic = Algebra

Q: Solve for x. (x + 2)(3x - 5) = 0 Options: x = -2 x = 2 x = 5/3 x = - 5/3

A: Consider the provided expression, x+23x-5=0 Solve for x. Using the zero factor of principle If ab=0…

Q: if mZD = 5x - 39 and E mZA= 2x + 12.

A: Two similar triangles are there in the given diagram. So corresponding angles are equal.

Q: 3x 10 7x - 1 22

A:

Q: y - 8x = 2 and y + 4 = 3x Solve each equation for y as an expression in x

A: y-8x = 2  => y = 8x+2

Q: 5x 15 3x+9 For the rectangle above, solve for x.

A: Rectangle property

Q: Solve the equation 0 = ³ - 5x² for a. If there is more than one solution, separate them with commas.…

A:

Q: Solve the following set of equations with LUdecomposition: Зx1 — 2х2 + Xз3 —10 2x1 + 6х2 — 4хз — 44…

A: Given:          3x1-2x2+x3=-10         2x1+6x2-4x3=44         -x1-2x2+5x3=-26

Q: solve each equation for x. y - y1 = m(x - x1)

A: y - y1 = m(x - x1)

Q: Solve for the value of x, given that (x/-11) = 4⁶- 6⁶

A: To solve for the value of x, given that; x-11=46-66.

Q: solve for x and y

A: We have to solve for x, y.

Q: Solve for x: (x-2)2 - 25 = 0

A: Given equation is

Q: 4) sec? 0- 6 =-4

A:

Q: Solve the equation: 6x +1 – 1 = x. Enter all solutions below. If there is more than one solution,…

A:

Q: Solve for y. c =y-b = D

A: Given that  c=y-b  We have to solve for y

Q: Solve the equation 3x – 1| – 6 = 6. Separate each solution with a comma.

A: To solve this absolute value equation proceed by taking only the term containing x in the left side…

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.