Question
State of each pair of ratios form proportion
3) 4/3 and 16/12
4) 4/3 and 8/6
3) 4/3 and 16/12
4) 4/3 and 8/6
Answers
GPT 3.5
To determine if each pair of ratios is proportional, we can compare their cross products.
3) 4/3 and 16/12:
Cross product of the first ratio: (4)(12) = 48
Cross product of the second ratio: (3)(16) = 48
Since the cross products are equal (48 = 48), the ratios are proportional.
4) 4/3 and 8/6:
Cross product of the first ratio: (4)(6) = 24
Cross product of the second ratio: (3)(8) = 24
Since the cross products are equal (24 = 24), the ratios are proportional.
3) 4/3 and 16/12:
Cross product of the first ratio: (4)(12) = 48
Cross product of the second ratio: (3)(16) = 48
Since the cross products are equal (48 = 48), the ratios are proportional.
4) 4/3 and 8/6:
Cross product of the first ratio: (4)(6) = 24
Cross product of the second ratio: (3)(8) = 24
Since the cross products are equal (24 = 24), the ratios are proportional.