grabthebasics.com
home faq wannahelp feedback contact

- simultaneous problems online solver
- solving simultaneous equations using simulink
- assembly quadratic equation solver
- solve demand equations
- how to quadratic formula
- simplest way to factorise quadratic equation
- what are the pros and cons of solving quadratic equations?
- how to solve simultaneous equations online
- simultaneous equations property market
- how to work y-intercepts step by step
- b-4ac, math
- graphing quadratic equaton in excel
- "advanced simultaneous equations"
- quadratic formula ti-82
- vertex of a quadratic equation solver
- wildabout math.com
- quadratic equation drawer
- "gary stroik"
- solve 2x2-3x-2=0
- quadratic algebra examples

How Do I Factorise 5c 30d


Solving Quadratic Equations

Let's have a look at how we solve a quadratic equation:

x2-3x+2=0

The easiest way to solve them is to follow certain steps:

Step 1

Find two numbers where when they are multiplied together equal the firstnumber (a=1) multiplied by the third number (c=2). These two numbers when addedto each other must also equal the second number (b=-3).

In the above example, the solution is -2 and -1.
We can see that when added together the result is -3 and that when multiplied together, the result is 2

Step 2

Rewrite the original equation splitting the middle part into two using thenumbers which you found in step 1.

x2-x-2x+2=0

Step 3

Start to factorise both halves of the equation:

x(x-1)-2(x-1)=0

At this point you will know if you are going along the correct track if thefirst bracket is the same as the second bracket.

Step 4

Collect everything before each bracket and put it into one bracket andmultiply this bracket by that which is inside the identical brackets:

(x-1)(x-2)=0

Step 5

In order for the left side of the equation to be equal to 0, one of the twobrackets must equal 0. So either:

a.
x-1=0
x=1

b
x-2=0
x=2

Step 6

Check these answers:

12-(3*1)+2=0
1-3+2=0
0=0

22-(3*2)+2=0
4-6+2=0
0=0

Therefore the possible solutions for the above equation are confirmed to be 1 and 2

home FAQ How can I help feedback Contact