From Förberedande kurs i matematik 1
(Difference between revisions)
m |
|
Line 12: |
Line 12: |
| {| width="100%" cellspacing="10px" | | {| width="100%" cellspacing="10px" |
| |a) | | |a) |
- | |width="100%" | <math>\tan x(\sin x+1) = 2\tan x\quad ?\quad\sin x+1=2</math> | + | |width="100%" | <math>\tan x(\sin x+1) = \tan x\quad ?\quad\sin x+1=1</math> |
| |- | | |- |
| |b) | | |b) |
Revision as of 08:54, 29 January 2009
Exercise 5.2:1
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:2
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:3
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:4
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:5
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:6
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:7
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:8
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all
Exercise 5.2:9
Criticize the following excerpt from a solution written by a student.
Show lessShow less |
Show moreShow more |
Hide allHide all |
Show allShow all