The number of solutions of the equation
|x-2|^10x²-1= |x-2|^3x is ?
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Step-by-step explanation:
Correct option is
A
infinite
3x+3y−z=5
x+y+z=3
2x+2y−z=3
Let x+y=a
The given system becomes
3a−z=5 …….(1)
a+z=3 ……….(2)
2a−z=3 ……..(3)
Adding (1) and (2) gives 4a=8 ⇒a=2
From (2), we have 2+z=3 ⇒z=1
From (3), we have 2a=3+z=3+1=4
⇒a=2
So, a=2 and z=1
i.e., z+y=2 and z=1
If x=k, they y=2−k and z=1
i.e, thus are infinite solutions possible for the given system of equations
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