x+3              3            x-5 ____       =   ___    +    ______ 6                  8                 4 And  I know 12 is the LCD for 6, 4 so I have to multiply both sides by 12

Q: The product of 11 and z increased by the product of 4 and y.

A: See the attachment

Q: 4x2 =2x

A: In this question, the solution of the equation is to be determined.

Q: Multiply. (2u² – 4u– 3)(6u+ 7) - Simplify your answer.

A: Given data: The given expression is (2u2-4u-3)(6u+7). The general expression for multiplication of…

Q: The difference between the product of a number and 2 and the quotient of 6 and 2 is 3

A: Given data is : The difference between the product of a number and 2 and the quotient of 6 and 2 is…

Q: 2+5 √x =12

A:

Q: What is the first step in rewriting 6x+5y = -5

A:

Q: divide 36y2+30y3+5y-1/6y2+1

A: We arrange 36y2+30y3+5y-1 from bigger exponent to smaller exponent. 30y3+36y2+5y-1

Q: 2x2 4x • 4

A: Given expression :

Q: 6x-6=3x

A: Firstly, we subtract 3x from both  sides of equation.

Q: 13) (10x3 - 33x2 + 16x + 18) (2x 5)

A:

Q: a-6b a+2b 2563 2563 Simplify

A:

Q: Divide. 2x? - 8х- 10 х - 2х- 15 3x? + 9x + 18 +5x +6 2x2 - 8x - 10 x² - 2x - 15 (Simplify your…

A:

Q: 3. (7x -9x3- 4x2 + 5x)- (2x4+3x3-x2-x - 4)

A:

Q: Find two real numbers whose sum is 12 and whose product is 32. 4 and 8 2 and 16 There is no answer

A:

Q: Simplify 4n-1-1 2n-1-1

A: To simplify the following expression.

Q: 3x + 5 = -5x + 3 ×=

A:

Q: Mul ltiply. 7x(5x + 3)

A:

Q: 4х-9 2. 2х-4 2 VI

A:

Q: n^2+5n=24

A: Given,

Q: (4x - 5)(4x + 5) x-5)(4x + 5) = (Simpli

A:

Q: 4x2 2х-4 18. 8х-16 6X 1 2

A: : multiply the fractions

Q: a + 4e + 5d+ 3a

A: We will simplify the given expression.     8a+4e+5d+3a=11a+4e+5d

Q: 18-7х b. 5-6х 5x+9y 7у-12х 3+11х 2. 5х-2у 5х-2у -6х+5

A:

Q: 7x+40∘=3x+112∘

A: 7x+40o=3x+112o Take the variables to one side  of the equation7x-3x=112o-40o4x=72o

Q: -3a + 12a

A: -3a+12a=9a

Q: simplify 8a+20a

A: Simplify the expression.

Q: simplify z-6z

A:

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.