Asked by Anonymous
                How do I expand the polynomial (1.2c^2 - 7a^2) (1.2^2 + 7a^2)
            
            
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                    Answered by
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    To expand the given polynomial, you need to use the FOIL (First, Outer, Inner, Last) method. Let's break down the steps:
1. Multiply the first terms of each binomial:
(1.2c^2)(1.2c^2) = 1.44c^4
2. Multiply the outer terms of each binomial:
(1.2c^2)(7a^2) = 8.4a^2c^2
3. Multiply the inner terms of each binomial:
(-7a^2)(1.2c^2) = -8.4a^2c^2
4. Multiply the last terms of each binomial:
(-7a^2)(7a^2) = -49a^4
Now, add up all the products:
1.44c^4 + 8.4a^2c^2 - 8.4a^2c^2 - 49a^4
Notice that 8.4a^2c^2 - 8.4a^2c^2 = 0, so you are left with:
1.44c^4 - 49a^4
    
1. Multiply the first terms of each binomial:
(1.2c^2)(1.2c^2) = 1.44c^4
2. Multiply the outer terms of each binomial:
(1.2c^2)(7a^2) = 8.4a^2c^2
3. Multiply the inner terms of each binomial:
(-7a^2)(1.2c^2) = -8.4a^2c^2
4. Multiply the last terms of each binomial:
(-7a^2)(7a^2) = -49a^4
Now, add up all the products:
1.44c^4 + 8.4a^2c^2 - 8.4a^2c^2 - 49a^4
Notice that 8.4a^2c^2 - 8.4a^2c^2 = 0, so you are left with:
1.44c^4 - 49a^4
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