Foil Calculator

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**Foil calculator** or **Foil method Calculator** helps to find the simplified product of the two terms. It acts a tool that find the product calculator using the Foil rule. Foiling Calculator is a tool that makes the calculation fun full as it gives you the answer instantly once you enter the expression.

**The Foil is the acronym which shows the method to perform multiplication.**

The word FOIL stands for:

F = First

O = outer

I = Inner

L = Last.

Below figure helps you to understand the foil method:

Below is given two default binomials, click "Evaluate the integral". Using Foil method, it calculates the product of the binomials.

**Step 1 :**

**Step 2 :**

**Step 3 :**

**Step 4 :**

**Step 5 :**

F = First

O = outer

I = Inner

L = Last.

Below figure helps you to understand the foil method:

Below is given two default binomials, click "Evaluate the integral". Using Foil method, it calculates the product of the binomials.

Multiply first term of the first bracket to the first term of the other bracket

Then multiply the first term of the first bracket to the last term of the second bracket.

Now come to the second term of first bracket, multiply second term with first term of second bracket.

Finaly multiply last term of first bracket with the last term of the second bracket.

Adding all the answers got from the steps, we get the final answer.

(2x + 3)(3x + 4)

**Step 1 :**Multiply first term of the first expression with first term of second expression

2x $\times$ 3x = 6X

^{2}**Step 2 :**Then Multiply first term of first expression with second term of second expression

2x $\times$ 4 = 8x

**Step 3 :**Now multiply the second term of first expression with second term of second expression

3 $\times$ 3x = 9x

**Step 4 :**Lastly multiply second term of first expression with second term of second expression

3 $\times$ 4 = 12

**Step 5 :**Adding all the answers got from the steps we get

6x

^{2}+ 8x + 9x + 12.**Answer :**6x

^{2}+ 17x + 12(4x + 3)( 5x + 3)

**Step 1 :**Multiply first term of the first expression with first term of second expression

4x $\times$ 5x = 20 x

^{2}**Step 2 :**Then Multiply first term of first expression with second term of second expression

4x $\times$ 3 = 12 x

**Step 3 :**Now multiply the second term of first expression with second term of second expression

3 $\times$ 5x = 15x

**Step 4 :**Lastly multiply second term of first expression with second term of second expression

3 $\times$ 3 = 9

**Step 5 :**Adding all the above answers got from the steps, we get

20x

^{2}+ 12x + 15x + 9.**Answer :**20x

^{2}+ 27x +9