Simplify each given equation and show your work. Tell whether it has one solution, an infinite number of solutions, or no solutions, and identify each equation as an identity, a contradiction, or neither. Explain your answers.
(a) 6x + 2(2x – 3) = 24 + 9x
(b) 25 – 4x = 3(5 – x) + 10 – x
(c) 4(x + 2) = 2x + 7 + 2(x – 10)

Question

Simplify each given equation and show your work. Tell whether it has one solution, an infinite number of solutions, or no solutions, and identify each equation as an identity, a contradiction, or neither. Explain your answers.
(a)	6x + 2(2x – 3) = 24 + 9x
(b)	25 – 4x = 3(5 – x) + 10 – x
(c)	4(x + 2) = 2x + 7 + 2(x – 10)

nnesha · Answer

infinite many solution when all numbers are  solutions. when you solve the equation and if you get equal sides at the end like * 2=2  or x=x or 1=1 , 0=0* then the answer would be infinite many solution 
~no solution: when you get false statement at the end like * 4=5 , 7=3* both sides aren't the same that means no number(value of x) would give you the true statement so there is no solution  

identity is an other word for *infinite many solution*
and contradiction for no solution

nnesha · Answer

try solving first question 
`6x + 2(2x – 3) = 24 + 9x` can you solve for x ?