Directions: Using any number between 1 and 9, fill in the boxes to create a true statement. You may only use a number once. Source: Bryan Anderson

Read More »# Tag Archives: DOK 2: Skill / Concept

## Rational Exponents 4

Directions: Using any number between 1 and 9, fill in the boxes to create a true statement. You may only use a number once. There are many possible solutions, one is: x^7/x^5 < x^(9/3) < x^8/x^2 [/toggle] Source: Bryan Anderson

Read More »## Rational Exponents 3

Directions: Using any number between 1 and 9, fill in the boxes to create a true statement. You may only use a number once. Source: Bryan Anderson

Read More »## Rational Exponents 2

Directions: Using any number between 1 and 9, fill in the boxes to create a true statement. You may only use a number once. Source: Bryan Anderson

Read More »## Describing Shapes

Directions: Using the following picture, complete the following sentences (using the phrases: above, below, beside, in front of, behind, and next to) The cube is ___________ the sphere and ___________ the triangle. The hexagon is __________ the pentagon and __________ the circle. Use the shape names to complete the following statements: The ________ is next to the ________ and above …

Read More »## Complimentary and Supplementary Angles

Directions: Using the digits 0-9, no more than once each, fill in the boxes to make the statement true: Source: Bryan Anderson

Read More »## Decomposing tenths & hundredths

Directions: Using the digits 0 to 9, no more than one time each, to fill in the boxes to decompose 1 1/10. Source: Christine Jenkins

Read More »## Decimal Addition

Directions: Use the digits, 0 through 9, without repeats, to complete the equation below: Source: Shaun Errichiello

Read More »## Fraction Division

Directions: Use the digits 0 through 9, without repeats, to solve the problem below. Source: Shaun Errichiello

Read More »## Derivatives Power Rule 2

Directions: Using the numbers 1 through 9 (without repeating), fill in the boxes to create a function such that at x = 2, the derivative (at that point) is closest to the value of 449. Source: Gregory L. Taylor, Ed.D.

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