विषम पदों वाले विकल्प को पहचानिए
please give me write answer and the point
Answers
Solution :-
Finding HCF of given options we get,
1) -16xy; 4yx
→ -16xy = -1 * 2 * 2 * 2 * 2 * x * y
→ 4yx = 2 * 2 * y * x
so,
→ HCF = 2 * 2 * x * y = 4xy
as we can see that, HCF has 2 variables (x , y) and coefficient term is 4 .
2) 4x²y; 6xy²
→ 4x²y = 2 * 2 * x * x * y
→ 6xy² = 2 * 3 * x * y * y
so,
→ HCF = 2 * x * y = 2xy
as we can see that, HCF has 2 variables (x , y) and coefficient term is 2 .
3) -x; 3x
→ - x = -1 * x
→ 3x = 3 * x
so,
→ HCF = x
as we can see that, HCF has only variables (x) and coefficient term is 1 .
4) 9y; -8y
→ 9y = 3 * 3 * y
→ -8y = -1 * 2 * 2 * 2 * y
so,
→ HCF = y
as we can see that, HCF has only variables (y) and coefficient term is 1 .
therefore, we can conclude that, (3) and (4) are odd terms .
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