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9-7 Algebra 1 - 1.1 2 Number Sequences pd. 2.notebook - Red Clay ...

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9­7 <strong>Algebra</strong> 1 ­ <strong>1.1</strong> 2 <strong>Number</strong> <strong>Sequences</strong> <strong>pd</strong>. <strong>2.notebook</strong><br />

September 07, 2011<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

September 7, 2011<br />

Warm­up:<br />

Find the next three terms of the following<br />

sequence by using constant differences.<br />

15.1, 12.8, 10.5, 8.2, 5.9, . . .<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

Example 2:<br />

Find the next three terms of each<br />

sequence by using constant differences.<br />

49, 64, 81, 100, 121<br />

Sep 2­4:36 PM<br />

1


9­7 <strong>Algebra</strong> 1 ­ <strong>1.1</strong> 2 <strong>Number</strong> <strong>Sequences</strong> <strong>pd</strong>. <strong>2.notebook</strong><br />

September 07, 2011<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

Example 3:<br />

A projectile is launched from ground<br />

level. The data in the table below give<br />

its height above ground during the first<br />

4 seconds immediately after the<br />

launch. After 10 seconds, the projectile<br />

hits the ground.<br />

Time in<br />

Seconds<br />

Height in<br />

Feet<br />

0 0<br />

1 144<br />

2 256<br />

3 336<br />

4 384<br />

... ...<br />

10 0<br />

Use the method of constant differences<br />

to find the maximum height of the<br />

projectile.<br />

Sep 2­4:52 PM<br />

2


9­7 <strong>Algebra</strong> 1 ­ <strong>1.1</strong> 2 <strong>Number</strong> <strong>Sequences</strong> <strong>pd</strong>. <strong>2.notebook</strong><br />

September 07, 2011<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

Problem Solving Strategies<br />

• drawing a diagram<br />

• solving a simpler problem<br />

• making a table or chart<br />

• looking for a pattern<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

Example 4:<br />

Suppose that 10 friends have just<br />

returned to school. Each friend has<br />

exactly one conversation with each of<br />

the other friends to talk about what they<br />

did during summer break. Use problemsolving<br />

strategies to determine how<br />

many conversations there will be.<br />

Sep 3­12:17 PM<br />

3


9­7 <strong>Algebra</strong> 1 ­ <strong>1.1</strong> 2 <strong>Number</strong> <strong>Sequences</strong> <strong>pd</strong>. <strong>2.notebook</strong><br />

September 07, 2011<br />

Essential Question: How do you form an equation from a<br />

sequence?<br />

GLE: Use a variety of strategies to write expressions that<br />

generate the nth term of arithmetic (linear) and<br />

geometric (exponential) patterns.<br />

Homework:<br />

pp. 8­10 #10­32 EVEN, 34 & 35<br />

Due tomorrow<br />

Sep 1­7:36 PM<br />

4

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