What is (x^2+3sqrt(5))*(x^2-3sqrt(5)) ?

The solution to (x^2+3sqrt(5))*(x^2-3sqrt(5)) is x^4-45

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simplify (x^2+3sqrt(5))*(x^2-3sqrt(5))

simplify

(x^{2} + 35) \cdot (x^{2} - 35)

x^{4} - 45

Solution steps

(x^{2} + 35) (x^{2} - 35)

Apply Difference of Two Squares

(x^{2} + 35) (x^{2} - 35) : x^{4} - 45

= x^{4} - 45

tan^{2} (a) \cdot (2 cos^{2} (a) + sin^{2} (a) - 1)

30 + 42

ln^{4} (x - 3) (x^{3} + 1)^{5} (2 cos (x) - 3)

P (- 4, 7) y Q (- 10, - 2)

\frac{s ^{2} - 8 s + 16}{( s - 5 ) ( s ^{2} - 4 s + 1 )}

What is (x^2+3sqrt(5))*(x^2-3sqrt(5)) ?
The solution to (x^2+3sqrt(5))*(x^2-3sqrt(5)) is x^4-45