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Sunday 17 January 2016

Law of Indices

Indices laws
 
Multiplying and dividing

When multiplying you add the indices, and when dividing you subtract the indices.
It is as follow: x3 × x7 = x10, and r5 ÷ r3 = r2
 
Index Laws

Diffentiation: Question and Answer

BASIC DIFFENTIATION
 Diffentiation: Question and Answer
Simple and easiest way to differentiate
Here are the simple differentiation which is the simple one. A lot of people keep saying that Addmath are so difficult. So I am here sharing my knowledge, to  help and guide you to learn Addmath with the simple way.
Basic Diffentiation

First and Second Differentiation Calculation

Differentiation: Questions and Answers


Simple and easy way to differentiate

Differentiation


         (a) y= 24x3 – 4x9 + 3x12
y’ = 24(3)x3-1 – 4(9)x9-1 + 3(12)x12-1
y’ = 72x2 – 36x8 + 36x11(First differentiation)
y’ = 72x2 – 36x8 + 36x11
y’ = 72(2)x2-1 – 36(8)x8-1 + 36(11)x11-1
y’’ = 144x – 288x7 + 396x10(Second differentiation)
         (b) y= 10x2(3x + 8)
y= 30x3 + 80x2
y’ = 90x2 + 160x
y’’ = 180x + 160
         (c) y= 27x3/4x
y = 6.75x2(First simplify the question
y’ = 13.5x
y’’ = 13.5

Indices

Math and Beautiful Mind

Law of Indices

Indices laws

Multiplying and dividing
When multiplying you add the indices, and when dividing you subtract the indices.
It is as follow: x3 × x7 = x10, and r5 ÷ r3 = r2
 
Math And Beautiful Mind

Diffentiation: Question and Answer


BASIC DIFFENTIATION
 Diffentiation: Question and Answer
Simple and easiest way to differentiate
Here are the simple differentiation which is the simple one. A lot of people keep saying that Addmath are so difficult. So I am here sharing my knowledge, to  help and guide you to learn Addmath with the simple way. 
Math And Beautiful Mind

Math And Beautiful Mind


         (a) y= 24x3 – 4x9 + 3x12
y’ = 24(3)x3-1 – 4(9)x9-1 + 3(12)x12-1
y’ = 72x2 – 36x8 + 36x11(First differentiation)
y’ = 72x2 – 36x8 + 36x11
y’ = 72(2)x2-1 – 36(8)x8-1 + 36(11)x11-1
y’’ = 144x – 288x7 + 396x10(Second differentiation)
         (b) y= 10x2(3x + 8)
y= 30x3 + 80x2
y’ = 90x2 + 160x
y’’ = 180x + 160
         (c) y= 27x3/4x
y = 6.75x2(First simplify the question
y’ = 13.5x
y’’ = 13.5

How To Use Casio fx-570 Calculator

Tips in Using Calculator
2 UNKNOWN EQUATION 
Example: 
2X + 4Y= 8
X + 4Y = 6
Key in the number into the calculator and you will get the answers. No need to calculate. 
First, press MODE, till you find EQN Press 1 then find UNKNOWNS Press 2 for 2 unknown equation. 
Then for a1 press 2 then press this symbol = then, for b1 press 4 then press =, for c1 press 8,  a2 press 1, b2 press 4, c2 press 6.
then you will get the answers where is x=2 and y=1.
Step by Step
MODE → EQN(1) → UNKNOWNS(2) → a1 → 2 → = → b1  4 → = → c1 → 8 → = → a2 → 1 → = b2 → 4 → = → c2 → 6 → = 

3 UNKNOWN EQUATION
Example: 
2a + 8b -4c = 4
-12a + 4b + 6c=15
6a +4b + 7c = -3
The step is same with the 2 unknown equation. For the 3 unknown equation  press UNKNOWN 
Step by Step
MODE → EQN(1) →UNKNOWNS(3) → a1 → 2 → = →b1 → 8 →= → c1 → -4 → = →d1 → 4 → = a2 → -12 = b2 → 4 = → c2 → 6 → = → d2 → 15 = a3 → 6 → = → b3 →4 → = → 7 → = → -3 → = 
You will get  X= -1, Y = 0.75,  Z= 0, which is X as a "a", Y "b" and Z "c"

Chapter 5: Form 4_Additional Mathematics_Indices and Logarithms

Indices and Logarithms

 

Question 1:
Simplify each of the following
Math And Beautiful Mind

Math and Beautiful Mind

Math and Beautiful Mind

Mind and Beautiful Mind

Math and Beautiful Mind

Math and Beautiful Mind

Math and Beautiful Mind

Math and Beautiful Mind
Math and Beautiful Mind

Math and Beautiful Mind
Math and Beautiful Mind


Math and Beautiful Mind

Math and Beautiful Mind

Chapter 4: Form 4_Additional Mathematics_Simultaneous Equation

Simultaneous Equation






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