The equation; 4 + 9(3x − 7) = −42x − 13 + 23(3x − 2) can be classified as; identity conditional absolute value condition

Q: Evaluate if x=4,8,3,-2 ∑x ∑x+1 ∑(x+1) 3∑x - 4

A: Given that  if x=4,8,3,-2

Q: 6-5(3x - 5 )= -14  is x =

A: Distribute -5 and combine like terms.

Q: | 2t + 5 | = 4

A: Given: 2t+5=4 Formula Used: u=a,a>0⇒u =a or u=-a

Q: There's no -x+1/y-3 in the answers

A:

Q: f. x² + 5x - 15 x - 2

A: Topic=Algebra

Q: 30+(-6x+7x)-45 = 30+(-6+7)x-45 represents what property?

A:

Q: |8x+3|>12

A:

Q: If 3+2(x+1)=6x what is x?

A: Given : 3+2(x+1)=6x

Q: |x - 9| = -x + 13

A: x-9=-x+13

Q: |3x-12| > 6

A: The given inequality is

Q: |8x - 7|-1= 10

A:

Q: If 5x + 5 = 40 , what is value of 3x + 3 ?

A:

Q: {x-2x ≥-6 or x + 5 > 12}

A: Topic - Compound inequalities We are given, x|-2x≥-6 or x+5>12

Q: 5x + 15 + 4x = 6x − 3(x+9)

A:

Q: Determine the domain of f1x2 = 210 - 2x.

A:

Q: what is -10x + 7 (x-2) = 4x = -5

A:

Q: dx (XS_8)5

A: The objective is to evaluate the integration.

Q: |4x +7| -6 = 18

A: Given that,        4x+7-6=18

Q: 6(x+9)=2

A:

Q: if 2x² > 50, then x > 5 and x < −5 Select one: O True O False

A:

Q: 4x + 2(x+1) ≥7+x

A: Given: 4x+2(x+1)≥7+x To find: simplify the given inequality.

Q: Hi.  I need help.   (1/x-2)+(3/x+3)=4/x2+x-6

A: We have to prove both the sides

Q: If 6 is substituted for x in the equation2(x - 3) - 17 = 13 - 3(x + 2),is the resulting statement…

A: Given Data The equation is 2(x-3)-17=13-3(x+2).   Substitute the values in the given left-hand side…

Q: x3 - 5x + 1dx?

A:

Q: Evaluate x2 - 2x for the value of x satisfying 4(x + 2) + -16 = 3x - 5(4 - x).

A: 4x+2+-16=3x-54-x⇒4x+8-16=3x-20+5x⇒4x-8=8x-20⇒8x-4x=20-8⇒4x=12⇒x=3

Q: -6x > -24 and x + 6 > 3 す

A: We have to find solution

Q: what is 2-x

A:

Q: |3x-2|&gt;4

A: Given,

Q: Which expression is equivalent to (x-2)(x+3)?

A: From the given problem:   x-2x+3   Now simplifying the given expression;…

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.