SOLUTION: Give reasons for the steps in the following proof:
If 3x + (-1)=0, then x= 1/3.
1. 3x+(-1)=0 1.Given
2. [3x+(-1)+1=0+1 2.
3. 3x+[(-1)+1]=0+1 3.
4. 3x+0=0+
Algebra.Com
Question 335772: Give reasons for the steps in the following proof:
If 3x + (-1)=0, then x= 1/3.
1. 3x+(-1)=0 1.Given
2. [3x+(-1)+1=0+1 2.
3. 3x+[(-1)+1]=0+1 3.
4. 3x+0=0+1 4.
5. 3x=1 5.
6. 1/3(3x)=1/3(1) 6.
7. (1/3*3)x=1/3(1) 7.
8. 1*x=1/3*1 8.
9. x=1/3 9.
Answer by Fombitz(32388) (Show Source): You can put this solution on YOUR website!
1. Given
2. Add 1 to both sides
3. Same as 2 brackets are not required.
4. Additive inverse property.
5. Identity property.
6. Divide both sides by 3.
7. Commutative property.
8. Multiplicative inverse property.
9. Identity property.
RELATED QUESTIONS
Give the reasons for the steps in the following proof. If 3x+(-1)=0, then x= 1/3... (answered by Edwin McCravy)
2/3x-1 - 1/x+1 =... (answered by user_dude2008)
x^2-3x-1=0 (answered by ewatrrr)
x^2+3x+1=0
(answered by Fombitz)
2(x-1)/3 + 3x/4 = 0
(answered by stanbon)
4xt1-1/2(3x-2)-1/3(4x-1) =... (answered by Alan3354)
3x-1/2 -3(x-... (answered by solver91311)
4/3x- 1/2=0, then... (answered by Cromlix,Alan3354)
find any rational roots for the equation: 1/3x^3 - 1/2x^2 + 1/3x + 1/3... (answered by fractalier)