Proportional Relationships

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Test your knowledge on proportional relationships in 7th grade math!

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Wedullah Hussein

Iraq

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Proportional Relationships

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Froggy Jumps Proportional RelationshipsVersión en línea Test your knowledge on proportional relationships in 7th grade math! por Wedullah Hussein 1 What is a proportional relationship? a A relationship with varying ratios. b A relationship where two quantities maintain a constant ratio. c A relationship with no correlation. 2 For y = 4x, what is y when x = 3? a 24 b 12 c 7 3 If y is directly proportional to x (y = kx) and y = 12 when x = 3, what is k? a 4 b 3 c 6 4 Which statement describes a proportional relationship between two quantities? a They have a constant difference y - x b They have a constant sum y + x c They have a constant ratio y/x 5 If a recipe doubles all ingredients, the output is an example of: a Indirectly proportional quantities b Inversely proportional quantities c Directly proportional quantities 6 A car travels 150 miles in 3 hours. At same rate, how far in 5 hours? a 200 miles b 350 miles c 250 miles 7 In a direct proportion, y changes by the same factor as x. If x is halved, y becomes: a Half as much b Quadruple c Twice as much 8 If y = 8 when x = 2, what is y when x = 5 (assuming direct proportion)? a 20 b 12 c 16 9 Two quantities have a constant ratio. This is best described as: a Inverse proportion b Nonlinear relation c Direct proportion 10 A graph of a proportional relationship with origin shows: a A straight line through (0,0) b A curve opening upward c A straight line not crossing origin 11 If y/x = 3, and x = 4, what is y? a 3 b 12 c 7 12 Which scenario is NOT a directly proportional relationship? a Speed is proportional to time at constant pace b A tax increases by a fixed amount, not a fixed ratio to income c Cost per item remains constant as quantity rises

Froggy Jumps

Proportional RelationshipsVersión en línea

Test your knowledge on proportional relationships in 7th grade math!

por Wedullah Hussein

What is a proportional relationship?

A relationship with varying ratios.

A relationship where two quantities maintain a constant ratio.

A relationship with no correlation.

For y = 4x, what is y when x = 3?

If y is directly proportional to x (y = kx) and y = 12 when x = 3, what is k?

Which statement describes a proportional relationship between two quantities?

They have a constant difference y - x

They have a constant sum y + x

They have a constant ratio y/x

If a recipe doubles all ingredients, the output is an example of:

Indirectly proportional quantities

Inversely proportional quantities

Directly proportional quantities

A car travels 150 miles in 3 hours. At same rate, how far in 5 hours?

200 miles

350 miles

250 miles

In a direct proportion, y changes by the same factor as x. If x is halved, y becomes:

Half as much

Quadruple

Twice as much

If y = 8 when x = 2, what is y when x = 5 (assuming direct proportion)?

Two quantities have a constant ratio. This is best described as:

Inverse proportion

Nonlinear relation

Direct proportion

A graph of a proportional relationship with origin shows:

A straight line through (0,0)

A curve opening upward

A straight line not crossing origin

If y/x = 3, and x = 4, what is y?

Which scenario is NOT a directly proportional relationship?

Speed is proportional to time at constant pace

A tax increases by a fixed amount, not a fixed ratio to income

Cost per item remains constant as quantity rises

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Proportional Relationships

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Proportional RelationshipsVersión en línea

por Wedullah Hussein

What is a proportional relationship?

For y = 4x, what is y when x = 3?

If y is directly proportional to x (y = kx) and y = 12 when x = 3, what is k?

Which statement describes a proportional relationship between two quantities?

If a recipe doubles all ingredients, the output is an example of:

A car travels 150 miles in 3 hours. At same rate, how far in 5 hours?

In a direct proportion, y changes by the same factor as x. If x is halved, y becomes:

If y = 8 when x = 2, what is y when x = 5 (assuming direct proportion)?

Two quantities have a constant ratio. This is best described as:

A graph of a proportional relationship with origin shows:

If y/x = 3, and x = 4, what is y?

Which scenario is NOT a directly proportional relationship?