A 4 B 4. Answer (a + b)^4 = (a^4) + (4*(a^3)*b) +(6(a^2)*(b^2))+(4*a*b^3)+(b^4) ExplanationIt is possible to expand the power (a + b)^n by using Pascal’s Triangle Equation Here we explain how to.
We can exclude the alternative p | a 4 + b 4 since that would make p | e which in turn would require e ≥ p = a c + b d > a + b which leads to e 5 > a 4 + b 4 Note that this is the only use for the equality with e 5 So now we know that b 4 ≡ c 4 which means that p | c 4 − b 4 = ( c 2 + b 2) ( c + b) ( c − b).
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(a^4+b^4) =? 12966901 padhynityananda12345 padhynityananda12345 13102019 Math Secondary School answered (a^4+b^4) =? Plz solve it 2 See answers Advertisement.
If a^2 b^2 = 8 and a*b = 2, find a^4 + b^4. eNotes.com
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SOLVED:Factor a^{4}b^{4}
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=4ab[(a+b)^2+ (ab)^2] This is easier than it seems at first glance DO NOT multiply out the brackets that will only make things worse! This expression is written in the form x^2 y^2 which is difference of 2 squares Let (a+b) be x and (ab) be y just to make it easier to work with x^4 y^4 is also the difference of squares.