Question 1 Using graph paper, sketch a graph of g (x) = [[z]] by hand. Be sure to label the axes and indicate the scale on each axis. As your response to this question, embed a clear and easy-to-read picture of your graph (directions - opens in a new tab). Question 2 Part a) Evaluate [[1.2]]. Part b) Evaluate [[-3.8]]. Question 3 siF6Bm-k eatest integer less than or equal to z. Part a) Determine lim [[x]], if the limit exists. 2-3 Part b) Determine lim [[x]], if the limit exists. 2-3+ Question 4 Part c) Determine lim [[r]]. if the limit exists. +3 Part a) Determine lim [[]], if the limit exists. 2-2.4 Part b) Determine lim [[]]. if the limit exists. z--2.4

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Question 1
Using graph paper, sketch a graph of g (x) = [[x]] by hand. Be sure to label the axes and indicate the scale on each
axis. As your response to this question, embed a clear and easy-to-read picture of your graph (directions - opens in a
new tab).
Question 2
MsiF6Bm-k
Question 3
E
Part a) Evaluate [[1.2]].
Part b) Evaluate [[-3.8]].
D
Question 4
Part a) Determine lim [[x]], if the limit exists.
2-3
C
Part b) Determine lim [[x]], if the limit exists.
2+3+
Part c) Determine lim [[z]], if the limit exists.
[x]. g (x) returns the greatest integer less than or equal to x.
Part a) Determine lim [[]], if the limit exists.
→2.4
MONDAY
Part b) Determine lim [[]], if the limit exists.
2-2.4
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U
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30°C Smoke
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Transcribed Image Text:h 3 Question 1 Using graph paper, sketch a graph of g (x) = [[x]] by hand. Be sure to label the axes and indicate the scale on each axis. As your response to this question, embed a clear and easy-to-read picture of your graph (directions - opens in a new tab). Question 2 MsiF6Bm-k Question 3 E Part a) Evaluate [[1.2]]. Part b) Evaluate [[-3.8]]. D Question 4 Part a) Determine lim [[x]], if the limit exists. 2-3 C Part b) Determine lim [[x]], if the limit exists. 2+3+ Part c) Determine lim [[z]], if the limit exists. [x]. g (x) returns the greatest integer less than or equal to x. Part a) Determine lim [[]], if the limit exists. →2.4 MONDAY Part b) Determine lim [[]], if the limit exists. 2-2.4 $ 4 Bi R F % 5 T G B 6 B Y H & 7 U N * 8 J hp M ( 9 K de O O L P + = ? 30°C Smoke delete backspace ←
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