{{asɛmtiNe Ɔkyerɛwfo}} | Nhomakorabea | Nneɛma a ɛma wotumi yɛ ade

1

How many small squares are in Step 10?

10

11

90

110

A.SSE.1.a

A.SSE.1.b

+4

1

Here are descriptions for how two dot patterns are growing.
Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.
Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.
For each pattern, draw a diagram of Step 0 to Step 3.

A.SSE.1.a

A.SSE.1.b

+4

1

Each expression represents the total number of dots in a pattern where n represents the step number.
Select all the expressions that represent a quadratic relationship between the step number and the total number of dots. (If you get stuck, consider sketching the first few steps of each pattern as described by the expression.)

A.SSE.1.a

A.SSE.1.b

+4

1

Graph the solutions to the inequality 7x-3y\geq21 .

A.SSE.1.a

A.SSE.1.b

+4

This lesson is from Illustrative Mathematics. Algebra 1, Unit 6, Lesson 2. Internet. Available from https://curriculum.illustrativemathematics.org/HS/teachers/1/6/2/index.html ; accessed 26/July/2021.

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Lesson 2 - Unit 6 - Algebra 1 - Illustrative Mathematics

Lesson 2 - Unit 6 - Algebra 1 - Illustrative Mathematics

How many small squares are in Step 10?

Here are descriptions for how two dot patterns are growing.
Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.
Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.
For each pattern, draw a diagram of Step 0 to Step 3.

Graph the solutions to the inequality 7x-3y\geq21 .

How many small squares are in Step 10?

Here are descriptions for how two dot patterns are growing.
Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.
Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.
For each pattern, draw a diagram of Step 0 to Step 3.

Graph the solutions to the inequality 7x-3y\geq21 .

Lesson 2 - Unit 6 - Algebra 1 - Illustrative Mathematics

Lesson 2 - Unit 6 - Algebra 1 - Illustrative Mathematics

How many small squares are in Step 10?

Here are descriptions for how two dot patterns are growing.Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.For each pattern, draw a diagram of Step 0 to Step 3.

Graph the solutions to the inequality 7x-3y\geq21 .

How many small squares are in Step 10?

Here are descriptions for how two dot patterns are growing.Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.For each pattern, draw a diagram of Step 0 to Step 3.

Graph the solutions to the inequality 7x-3y\geq21 .

Here are descriptions for how two dot patterns are growing.
Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.
Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.
For each pattern, draw a diagram of Step 0 to Step 3.

Here are descriptions for how two dot patterns are growing.
Pattern A: Step 2 has 10 dots. It grows by 3 dots at each additional step.
Pattern B: The total number of dots can be expressed by 2n^{2}+1, where n is the step number.
For each pattern, draw a diagram of Step 0 to Step 3.