Unit 1 - Lesson 5 cloned 1/16/2022 - Patrick Landis | Biblioteka

1

Select all parallelograms that have a correct height labeled for the given base.

A

B

C

D

6.EE.2.a

6.EE.2.c

6.G.1

1

The side labeled b has been chosen as the base for this parallelogram. Draw a segment showing the height corresponding to that base.

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram, enter the area in square units.

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram, enter the area in square units.

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram, enter the area in square units.

6.EE.2.a

6.EE.2.c

6.G.1

1

If the side that is 6 units long is the base of this parallelogram, what is its corresponding height?

4 units

6 units

4.8 units

5 units

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram, enter the area in square cm. How can I do this without decomposing the shape?

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram, enter the area in square cm. Tricky, Tricky! There is an extra number here that you don't need.

6.EE.2.a

6.EE.2.c

6.G.1

1

Find the area of this parallelogram.

6.EE.2.a

6.EE.2.c

6.G.1

1

A parallelogram has six sides.

Tačno

Netačno

1

Opposite sides of a parallelogram are parallel.

Tačno

Netačno

6.EE.2.a

6.EE.2.c

6.G.1

1

A parallelogram can have one pair or two pairs of parallel sides.

Tačno

Netačno

6.EE.2.a

6.EE.2.c

6.G.1

1

All sides of a parallelogram have the same length.

Tačno

Netačno

6.EE.2.a

6.EE.2.c

6.G.1

1

All angles of a parallelogram have the same measure.

Tačno

Netačno

6.EE.2.a

6.EE.2.c

6.G.1

1

Challenge Question #1: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
What is the area, in square meters, of 6 triangles? (I recommend drawing the problem to help!)

6.EE.2.a

6.EE.2.c

6.G.1

1

Challenge Question #2: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
How many triangles are needed to compose a region that is 1 and 1/2 square meters? (I recommend drawing the problem to help!)

6.EE.2.a

6.EE.2.c

6.G.1

Source: Open Up Resouces (Download for free at openupresources.org.)

Unit 1 - Lesson 5 cloned 1/16/2022

Unit 1 - Lesson 5 cloned 1/16/2022

Select all parallelograms that have a correct height labeled for the given base.

The side labeled b has been chosen as the base for this parallelogram. Draw a segment showing the height corresponding to that base.

Find the area of this parallelogram, enter the area in square units.

Find the area of this parallelogram, enter the area in square units.

Find the area of this parallelogram, enter the area in square units.

If the side that is 6 units long is the base of this parallelogram, what is its corresponding height?

Find the area of this parallelogram, enter the area in square cm. How can I do this without decomposing the shape?

Find the area of this parallelogram, enter the area in square cm. Tricky, Tricky! There is an extra number here that you don't need.

Find the area of this parallelogram.

A parallelogram has six sides.

Opposite sides of a parallelogram are parallel.

A parallelogram can have one pair or two pairs of parallel sides.

All sides of a parallelogram have the same length.

All angles of a parallelogram have the same measure.

Challenge Question #1: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.What is the area, in square meters, of 6 triangles? (I recommend drawing the problem to help!)

Challenge Question #2: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.How many triangles are needed to compose a region that is 1 and 1/2 square meters? (I recommend drawing the problem to help!)

Select all parallelograms that have a correct height labeled for the given base.

The side labeled b has been chosen as the base for this parallelogram. Draw a segment showing the height corresponding to that base.

Find the area of this parallelogram, enter the area in square units.

Find the area of this parallelogram, enter the area in square units.

Find the area of this parallelogram, enter the area in square units.

If the side that is 6 units long is the base of this parallelogram, what is its corresponding height?

Find the area of this parallelogram, enter the area in square cm. How can I do this without decomposing the shape?

Find the area of this parallelogram, enter the area in square cm. Tricky, Tricky! There is an extra number here that you don't need.

Find the area of this parallelogram.

A parallelogram has six sides.

Opposite sides of a parallelogram are parallel.

A parallelogram can have one pair or two pairs of parallel sides.

All sides of a parallelogram have the same length.

All angles of a parallelogram have the same measure.

Challenge Question #1: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.What is the area, in square meters, of 6 triangles? (I recommend drawing the problem to help!)

Challenge Question #2: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.How many triangles are needed to compose a region that is 1 and 1/2 square meters? (I recommend drawing the problem to help!)

Challenge Question #1: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
What is the area, in square meters, of 6 triangles? (I recommend drawing the problem to help!)

Challenge Question #2: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
How many triangles are needed to compose a region that is 1 and 1/2 square meters? (I recommend drawing the problem to help!)

Challenge Question #1: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
What is the area, in square meters, of 6 triangles? (I recommend drawing the problem to help!)

Challenge Question #2: A square with an area of 1 square meter is decomposed into 9 identical small squares. Each small square is decomposed into two identical triangles.
How many triangles are needed to compose a region that is 1 and 1/2 square meters? (I recommend drawing the problem to help!)