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Answered by
1
Answer:
Option (A) = -3
ExplaNation:
Given,
|x| < or = 2
This means,
value of x lies in the domain [-2, 2],
Similarly, since, |y| </= 1
so, value of y lies between [-1,1]
Now,
min. possible value of x = -2
and that of y = - 1
Hence, least value of x + y = (-2)+(-1) = - 3
Answered by
1
Answer:
x = 0 , y = 1 or -1
– 1
Modulus function
Value of x can be
From -2 to 2 for the condition |x|≤2 to be satisfied
To get the least value of x - y
0 is perfect , bcz other values will turn +ve due to Mod
For greatest value of y such that x - y becomes negative
Value of y can be
From -1 to 1 for the condition |y|≤1 to be satisfied
-1 or 1 both will turn +ve due to Mod
So both are perfect
So, Answer = -1
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