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JOURNAL Describe what happens to fox)=2" as x approaches

JOURNAL Describe what happens to fox)=2" as x approaches

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Ⓒ Camegle Learning, Inc. LESSON 2 ASSIGNMENT > Use a separate piece of paper for your Journal entry. REMEMBER When the difference in the input values is the same, an exponential function shows a constant multiplier between output values, no matter how large or how small the gap between input values. JOURNAL Describe what happens to fix) = 2* as x approaches -00,00 PRACTICE Complete each table and graph the exponential function. Describe the characteristics of each graph. Ⓒfox)=2* 0 1 Ⓒfx=1 x = (²) ²* -1 0 1 fux) fuxx)
Transcribed Image Text:Ⓒ Camegle Learning, Inc. LESSON 2 ASSIGNMENT > Use a separate piece of paper for your Journal entry. REMEMBER When the difference in the input values is the same, an exponential function shows a constant multiplier between output values, no matter how large or how small the gap between input values. JOURNAL Describe what happens to fix) = 2* as x approaches -00,00 PRACTICE Complete each table and graph the exponential function. Describe the characteristics of each graph. Ⓒfox)=2* 0 1 Ⓒfx=1 x = (²) ²* -1 0 1 fux) fuxx)
LESSON 2 ASSIGNMENT Continued fu=1.1" -1 0 1 fox= - ()* -1 0 1 fix f(x) STRETCH Optional > Write an exponential function with the given characteristics. 1 increasing over (-00,00) reference point (-1,) end behavior: as x, f(x)0 as xx, f(x)→∞ reference point (2, 2.25) decreasing over (-00,00) reference point (-1,3) decreasing over (-00,00) reference point (-2, 16) Ⓒ Carnegie Learning, Inc.
Transcribed Image Text:LESSON 2 ASSIGNMENT Continued fu=1.1" -1 0 1 fox= - ()* -1 0 1 fix f(x) STRETCH Optional > Write an exponential function with the given characteristics. 1 increasing over (-00,00) reference point (-1,) end behavior: as x, f(x)0 as xx, f(x)→∞ reference point (2, 2.25) decreasing over (-00,00) reference point (-1,3) decreasing over (-00,00) reference point (-2, 16) Ⓒ Carnegie Learning, Inc.
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