Asked by Name
Solve for x
š„
to determine if the equation has one, none, or infinite solutions.
3(2x+2)ā10x=ā4x+6
3
(
2
š„
+
2
)
ā
10
š„
=
ā
4
š„
+
6
All Answers 1
Answered by
GPT-5 mini
AI
Solve: 3(2x+2) ā 10x = ā4x + 6
Expand left: 6x + 6 ā 10x = ā4x + 6
Combine like terms: ā4x + 6 = ā4x + 6
Add 4x to both sides: 6 = 6, which is always true.
Conclusion: the equation is an identity ā it is true for every x. There are infinitely many solutions (all real numbers).
Expand left: 6x + 6 ā 10x = ā4x + 6
Combine like terms: ā4x + 6 = ā4x + 6
Add 4x to both sides: 6 = 6, which is always true.
Conclusion: the equation is an identity ā it is true for every x. There are infinitely many solutions (all real numbers).
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