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Common Core: 6th Grade Math : Make Tables of Equivalent Ratios, Find Missing Values, and Plot Values on a Coordinate Plane: CCSS.Math.Content.6.RP.A.3a

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All Common Core: 6th Grade Math Resources

6 Diagnostic Tests 186 Practice Tests Question of the Day Flashcards Learn by Concept

Example Questions

Example Question #1 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 25$ workers?

Possible Answers:

$12\ \text{managers}$ $\displaystyle 12\ \text{managers}$

$2\ \text{managers}$ $\displaystyle 2\ \text{managers}$

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$10\ \text{managers}$ $\displaystyle 10\ \text{managers}$

Correct answer:

$10\ \text{managers}$ $\displaystyle 10\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $25\ \text{workers}$ $\displaystyle 25\ \text{workers}$.

Table

The factory will need $10\ \text{managers}$ $\displaystyle 10\ \text{managers}$.

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Example Question #1 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 5$ workers?

Possible Answers:

$2\ \text{managers}$ $\displaystyle 2\ \text{managers}$

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$4\ \text{managers}$ $\displaystyle 4\ \text{managers}$

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

$1\ \text{manager}$ $\displaystyle 1\ \text{manager}$

Correct answer:

$2\ \text{managers}$ $\displaystyle 2\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $5\ \text{workers}$ $\displaystyle 5\ \text{workers}$.

Table

The factory will need $2\ \text{managers}$ $\displaystyle 2\ \text{managers}$.

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Example Question #21 : Ratios & Proportional Relationships

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 15$ workers?

Possible Answers:

$3\ \text{managers}$ $\displaystyle 3\ \text{managers}$

$4\ \text{managers}$ $\displaystyle 4\ \text{managers}$

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$5\ \text{managers}$ $\displaystyle 5\ \text{managers}$

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

Correct answer:

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $15\ \text{workers}$ $\displaystyle 15\ \text{workers}$.

Table

The factory will need $6\ \text{managers}$ $\displaystyle 6\ \text{managers}$.

Report an Error

Example Question #22 : Ratios & Proportional Relationships

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 10$ workers?

Possible Answers:

$2\ \text{managers}$ $\displaystyle 2\ \text{managers}$

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$3\ \text{managers}$ $\displaystyle 3\ \text{managers}$

$4\ \text{managers}$ $\displaystyle 4\ \text{managers}$

$1\ \text{manager}$ $\displaystyle 1\ \text{manager}$

Correct answer:

$4\ \text{managers}$ $\displaystyle 4\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $10\ \text{workers}$ $\displaystyle 10\ \text{workers}$.

Table

The factory will need $4\ \text{managers}$ $\displaystyle 4\ \text{managers}$.

Report an Error

Example Question #42 : Ratio And Proportion

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 60$ workers?

Possible Answers:

$18\ \text{managers}$ $\displaystyle 18\ \text{managers}$

$23\ \text{managers}$ $\displaystyle 23\ \text{managers}$

$24\ \text{managers}$ $\displaystyle 24\ \text{managers}$

$20\ \text{managers}$ $\displaystyle 20\ \text{managers}$

$26\ \text{managers}$ $\displaystyle 26\ \text{managers}$

Correct answer:

$24\ \text{managers}$ $\displaystyle 24\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $60\ \text{workers}$ $\displaystyle 60\ \text{workers}$.

Table

The factory will need $24\ \text{managers}$ $\displaystyle 24\ \text{managers}$.

Report an Error

Example Question #43 : Numbers And Operations

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 45$ workers?

Possible Answers:

$14\ \text{managers}$ $\displaystyle 14\ \text{managers}$

$16\ \text{managers}$ $\displaystyle 16\ \text{managers}$

$13\ \text{managers}$ $\displaystyle 13\ \text{managers}$

$18\ \text{managers}$ $\displaystyle 18\ \text{managers}$

$17\ \text{managers}$ $\displaystyle 17\ \text{managers}$

Correct answer:

$18\ \text{managers}$ $\displaystyle 18\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $45\ \text{workers}$ $\displaystyle 45\ \text{workers}$.

Table

The factory will need $18\ \text{managers}$ $\displaystyle 18\ \text{managers}$.

Report an Error

Example Question #4 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 20$ workers?

Possible Answers:

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$7\ \text{managers}$ $\displaystyle 7\ \text{managers}$

$6\ \text{managers}$ $\displaystyle 6\ \text{managers}$

$4\ \text{managers}$ $\displaystyle 4\ \text{managers}$

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

Correct answer:

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $20\ \text{workers}$ $\displaystyle 20\ \text{workers}$.

Table

The factory will need $8\ \text{managers}$ $\displaystyle 8\ \text{managers}$.

Report an Error

Example Question #3 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 50$ workers?

Possible Answers:

$20\ \text{managers}$ $\displaystyle 20\ \text{managers}$

$21\ \text{managers}$ $\displaystyle 21\ \text{managers}$

$18\ \text{managers}$ $\displaystyle 18\ \text{managers}$

$19\ \text{managers}$ $\displaystyle 19\ \text{managers}$

$16\ \text{managers}$ $\displaystyle 16\ \text{managers}$

Correct answer:

$20\ \text{managers}$ $\displaystyle 20\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $50\ \text{workers}$ $\displaystyle 50\ \text{workers}$.

Table

The factory will need $20\ \text{managers}$ $\displaystyle 20\ \text{managers}$.

Report an Error

Example Question #33 : Ratios & Proportional Relationships

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 35$ workers?

Possible Answers:

$12\ \text{managers}$ $\displaystyle 12\ \text{managers}$

$13\ \text{managers}$ $\displaystyle 13\ \text{managers}$

$8\ \text{managers}$ $\displaystyle 8\ \text{managers}$

$12\ \text{managers}$ $\displaystyle 12\ \text{managers}$

$14\ \text{managers}$ $\displaystyle 14\ \text{managers}$

Correct answer:

$14\ \text{managers}$ $\displaystyle 14\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $35\ \text{workers}$ $\displaystyle 35\ \text{workers}$.

Table

The factory will need $14\ \text{managers}$ $\displaystyle 14\ \text{managers}$.

Report an Error

Example Question #33 : Grade 6

At a local microchip factory, there are $\displaystyle 2$ managers for every $\displaystyle 5$ workers. How many managers are needed for $\displaystyle 55$ workers?

Possible Answers:

$12\ \text{managers}$ $\displaystyle 12\ \text{managers}$

$21\ \text{managers}$ $\displaystyle 21\ \text{managers}$

$18\ \text{managers}$ $\displaystyle 18\ \text{managers}$

$22\ \text{managers}$ $\displaystyle 22\ \text{managers}$

$20\ \text{managers}$ $\displaystyle 20\ \text{managers}$

Correct answer:

$22\ \text{managers}$ $\displaystyle 22\ \text{managers}$

Explanation:

In order to solve this problem, we will create a table of proportions using the following ratio.

$2\ \text{workers}: 5\ \text{managers}$ $\displaystyle 2\ \text{workers}: 5\ \text{managers}$

If we solve for the table, then we can find the number of managers needed for $55\ \text{workers}$ $\displaystyle 55\ \text{workers}$.

Table

The factory will need $22\ \text{managers}$ $\displaystyle 22\ \text{managers}$.

Report an Error

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All Common Core: 6th Grade Math Resources

6 Diagnostic Tests 186 Practice Tests Question of the Day Flashcards Learn by Concept

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Common Core: 6th Grade Math : Make Tables of Equivalent Ratios, Find Missing Values, and Plot Values on a Coordinate Plane: CCSS.Math.Content.6.RP.A.3a

Study concepts, example questions & explanations for Common Core: 6th Grade Math

All Common Core: 6th Grade Math Resources

Example Questions

Example Question #1 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

Example Question #1 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

Example Question #21 : Ratios & Proportional Relationships

Example Question #22 : Ratios & Proportional Relationships

Example Question #42 : Ratio And Proportion

Example Question #43 : Numbers And Operations

Example Question #4 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

Example Question #3 : Make Tables Of Equivalent Ratios, Find Missing Values, And Plot Values On A Coordinate Plane: Ccss.Math.Content.6.Rp.A.3a

Example Question #33 : Ratios & Proportional Relationships

Example Question #33 : Grade 6

All Common Core: 6th Grade Math Resources

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