🏷️ LIMITED TIME OFFER: GET 20% OFF GRADE+ YEARLY SUBSCRIPTION →
Log in
HomeStudy Guides420,000US230,000

MATH 1941 Study Guide - Midterm Guide: Asymptote, Negative Number, Rational Number

11 views8 pages
emeraldbadger319
25 May 2020
School
Temple University
Department
Mathematics
Course
MATH 1941
Professor
Georgia Triantafillou

For unlimited access to Study Guides, a Grade+ subscription is required.

Document Summary

Using the slopes of multiple secant lines to approximate the slope of a tangent line. Practice problems: 4, 7, 8, 17, 31, 32, 33. 2. 3: calculating limits using the limit laws (x)) Lim x b (g(x)) lim x b lim x b. Division law lim x b lim x b (k lim x b. = lim x b (f(x))/ (g(x)) lim x b ((f(x))n = ( lim x b. Root law x b n f(x) = n lim (f(x))) n lim x b (f(x)) lim x b. = f (x) (c) f c is in the domain of f (c d ) f. = g (x) at each point of some open interval containing c, except possibly at c itself, then f (x) lim x c. If f(x) g(x) h(x) where x is near a (except possibly at a) and the limits of f and g both exist as x approaches a then lim x a then lim x a.

Get access

Grade+20% off
$8 USD/m$10 USD/m
Billed $96 USD annually
Grade+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
40 Verified Answers

Related textbook solutions

Calculus
4 Edition,
Rogawski
ISBN: 9781319050733
Single Variable Calculus: Early Transcendentals
4th Edition, 2018
Stewart
ISBN: 9781337687805
CALCULUS:EARLY TRANSCENDENTALS
4 Edition,
Rogawski
ISBN: 9781319050740

Related Questions

:

The displacement (in feet) of a partical moving in a straight line is given by , where is measured in seconds.

  1. Find the average velocity over each interval:

  1. Find the instantaneous veocity when .

  2. Draw the graph of as a function of and draw the secant lines whose slopes are the average velocties in part(a).then draw the tangent line whose slope is instantaneous.

The displacement (in feet) of a particle moving in a straight line is given by 

 

where is measured in seconds.

 

(a) Find the average velocity over each time interval:

(i)  

(ii)  

(iii)  

(iv)  

 

(b) Find the instantaneous velocity when .

 

(c) Draw the graph of s as a function of t and draw the secant lines whose slopes are the average velocities in part a). Then draw the tangent line whose slope is the instantaneous velocity in part b).

The displacement (in feet) of a particle moving in a straight line is given by , where t is measured in seconds.

a. Find the average velocity over each time interval:

i. [4,8]

ii. [6,8]

iii. [8,10]

iv. [8,12]

b. Find the instantaneous velocity when t=8.

c. Draw the graph of s as a function of t and draw the secant lines whose slopes are the average velocities in part (a). Then draw the tangent lines whose slope is the instantaneous velocity in part b.