Proportionality Quiz

Froggy Jumps

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Direct and inverse relations

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Edgar Fierro

Mexico

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Proportionality Quiz


Froggy Jumps Proportionality QuizVersion en ligne Direct and inverse relations par Edgar Fierro 1 If y directly proportional to x, what happens to y when x doubles? a y quadruples b y stays the same c y doubles 2 In a proportional relationship, the ratio y/x is called what? a slope b constant of proportionality c variable rate 3 If y is inversely proportional to x, what happens to y when x doubles? a y stays the same b y doubles c y halves 4 Which graph represents a direct proportionality with origin? a a horizontal line b a straight line through (0,0) c a curved line 5 Two quantities proportional: y = kx. If x = 5 and y = 20, what is k? a k = 5 b k = 0.25 c k = 4 6 If y is proportional to x with k = 3, what is y when x = 7? a 24 b 5 c 21 7 Which scenario shows proportionality? a Total cost varies nonlinearly b Speed = distance/time with constant speed c Temperature vs time without relation 8 Direct proportionality means y/x is: a constant b decreasing c increasing 9 Which statement is true for proportional relationships? a Doubling one variable doubles the other b The ratio y/x varies over time c One variable changes but not the other 10 For inverse proportionality y = k/x, what happens as x increases greatly? a y stays constant b y becomes very large c y becomes very small

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Proportionality Quiz

Froggy Jumps

À propos de cette activité

Créé par

Téléchargez la version pour jouer sur papier

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Proportionality QuizVersion en ligne

par Edgar Fierro

If y directly proportional to x, what happens to y when x doubles?

In a proportional relationship, the ratio y/x is called what?

If y is inversely proportional to x, what happens to y when x doubles?

Which graph represents a direct proportionality with origin?

Two quantities proportional: y = kx. If x = 5 and y = 20, what is k?

If y is proportional to x with k = 3, what is y when x = 7?

Which scenario shows proportionality?

Direct proportionality means y/x is:

Which statement is true for proportional relationships?

For inverse proportionality y = k/x, what happens as x increases greatly?