answer the given question :

The product of all the integers which do not belong to the solution set of the inequality $|\frac{3 |x| - 2}{|x| - 1}| \geq 2$ is
(A) –1
(B) –4
(C) 4
(D) 0

Question

answer the given question :

The product of all the integers which do not belong to the solution
set of the inequality 3 x - 2 x - 1 ≥ 2 is
(A) –1
(B) –4
(C) 4
(D) 0

Zuhaib Ul Zamann · Accepted Answer

Dear student,
we have
3x-2x-1≥2i
e 3x-2x-1≤-2 or 3x-2x-1≥23x-2+2x-2x-1≤0 or 3x-2-2x+2x-1≥05x-4x-1≤0 or xx-1≥0x∈[45,1)∪{0}∪(1,∞)x∈(-1,-4/5]∪0∪[4/5,1)U(-∞,-1)∪(1,∞)x∈(-∞,-1)∪(-1,-4/5]∪{0}∪[4/5,1)U(1,∞)The only integers left are 1 and -1Hence product =-1Regards

answer the given question : The product of all the integers which do not belong to the solution set of the inequality 3 x - 2 x - 1 ≥ 2 is (A) –1 (B) –4 (C) 4 (D) 0

answer the given question :

The product of all the integers which do not belong to the solution set of the inequality $|\frac{3 |x| - 2}{|x| - 1}| \geq 2$ is
(A) –1
(B) –4
(C) 4
(D) 0