Friday, May 6, 2011
A P6 Challenging question !
John had 993 tables n chairs at first. After he sold 2/5 of the tables n 5/8 of the chairs, he had 459 tables n chairs left. How many tables did he sell?
Wednesday, February 23, 2011
Tuesday, February 22, 2011
Secondary 3 A Maths Logarim
Secondary 3 A Maths
Chapter 2. Logarim
1)Changing indices to
log
ax=
b
x = logab
Example
103=1000
3=log101000
3x=2
x=log3 2
Do IT
Q1)3x=4
Q2)2y=2
2)Changing log to
indices
logab = y
b =
ay
example
log3 x = 2
x = 32
x = 9
Q1) log4y
= 3
Q2) log2x
=2
3) Changing Of Base
Log b
|
|
Logab =
|
-------
|
Log a
|
Log 5
|
|
Log45 =
|
-------
|
Log 4
|
Q1) find log67
Q2) find log89
<Logarithm/> tags
4) Power law of log
alog b = log ba
2log 3 = log 32
Take note
(Log b)2 = (log b)(logb)
not equal to log b2
5) Addition law of
log
Log (ab) = Log a +
logb
Log (12) = Log 3 +
log4
Log (3x) = log 3 +
logx
6) Subtraction law of
log
log (a/b) = log a –
log b
log (x/8) = log x-
log 8
Qn1) Log(4x)
Qn2) log (7/x)
Monday, February 14, 2011
Secondary 3 A Maths Logarim
Secondary 3 A Maths
Chapter 2. Logarim
1)Changing indices to
log
ax=
b
x = logab
Example
103=1000
3=log101000
3x=2
x=log3 2
Qns)
Q1)3x=4
Q2)2y=2
2)Changing log to
indices
logab = y
b =
ay
example
log3 x = 2
x = 32
x = 9
Q1) log4y
= 3
Q2) log2x
=2
3) Changing Of Base
Log b
|
|
Logab =
|
-------
|
Log a
|
Log 5
|
|
Log45 =
|
-------
|
Log 4
|
Q1) find log67
Q2) find log89
<Logarithm/> tags
4) Power law of log
alog b = log ba
2log 3 = log 32
Take note
(Log b)2 = (log b)(logb)
not equal to log b2
5) Addition law of
log
Log (ab) = Log a +
logb
Log (12) = Log 3 +
log4
Log (3x) = log 3 +
logx
6) Subtraction law of
log
log (a/b) = log a –
log b
log (x/8) = log x-
log 8
Qn1) Log(4x)
Qn2) log (7/x)
Tuesday, February 8, 2011
Thursday, January 13, 2011
Facebook message with a high performance student
This is how a great student interact on face book with a tutor :)
Difference between sulfur,sulphide,sulphite and sulfate
8:39pm
Hey
Tuesday, January 4, 2011
Quadratic expansion
(a + b) 2 = a 2 + b2 + 2ab
(a - b) 2 = a 2 + b2 -2ab
(a+b)(a-b) = a2 - b2
Example
(3a-4)(3a+4)
=32a2 -42
=9a2 - 16
(a - b) 2 = a 2 + b2 -2ab
(a+b)(a-b) = a2 - b2
Example
(3a-4)(3a+4)
=32a2 -42
=9a2 - 16
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