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Which ordered pairs are in a proportional relationship with (0.2, 0.3)?

A

(1.2, 2.3)

B

(2.7. 4.3)

C

(3.2, 4.8)

D

(3.5, 5.3)

E

(5.2, 7.8)

1 Answer

6 votes

Answer:

C and E

Explanation:

We are given that


x_1=0.2,y_1=0.3


(y)/(x)=(0.3)/(0.2)=(3)/(2)


k=(y)/(x)=(3)/(2)

A.
x_2=1.2,y_2=2.3


(y_2)/(x_2)=(2.3)/(1.2)=(23)/(12)\\eq=(3)/(2)

Hence, it is not in proportional relationship with (0.2,0.3)

B.(2.7,4.3)


x_3=2.7,y_3=4.3


(y_3)/(x_3)=(4.3)/(2.7)=(43)/(27)\\eq(3)/(2)

Hence, it is not in proportional relationship with (0.2,0.3).

C.(3.2,4.8)


x_4=3.2,y_4=4.8


(y_4)/(x_4)=(4.8)/(3.2)=(3)/(2)

Hence, the ordered pair (3.2,4.8) are in a proportional relationship with (0.2,0.3).

D.(3.5,5.3)


(y_5)/(x_5)=(5.3)/(3.5)=(53)/(35)\\eq (3)/(2)

Hence, the ordered pair (3.5,5.3) are not in a proportional relationship with (0.2,0.3).

E.(5.2,7.8)


(y_6)/(x_6)=(7.8)/(5.2)=(3)/(2)

Hence, the ordered pair (5.2,7.8) are in a proportional relationship with (0.2,0.3).

User Chris Edgington
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