Math Problems
Factor the polynomialQuestions
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\(y = 8 x^{6} + 27\) |
\(y = 4 c^{4} - 1\) |
\(y = - 8 b^{6} + x^{3}\) |
\(y = - 4 a^{12} + c^{6}\) |
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\(y = 4 a^{2} - 9\) |
\(y = 8 a^{18} + 27 y^{9}\) |
\(y = b^{2} - 4\) |
\(y = 27 a^{9} + 8\) |
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\(y = 8 x^{3} + 27 y^{6}\) |
\(y = 64 y^{6} - 27\) |
\(y = - 8 b^{12} + x^{6}\) |
\(y = b^{6} + 27 x^{12}\) |
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\(y = b^{12} + 8 c^{6}\) |
\(y = c^{4} - 9\) |
\(y = 16 x^{2} - 9\) |
\(y = 4 b^{4} - 9\) |
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\(y = b^{9} - 64\) |
\(y = - 4 x^{8} + y^{4}\) |
\(y = a^{4} - 4\) |
\(y = 27 x^{6} + 8\) |
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\(y = 64 a^{6} - 1\) |
\(y = - 4 a^{4} + b^{2}\) |
\(y = 8 x^{3} + 27\) |
\(y = 64 x^{6} + 27\) |
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\(y = a^{6} + 8 b^{3}\) |
\(y = a^{18} + 64 c^{9}\) |
\(y = 27 y^{9} + 8\) |
\(y = b^{4} - 1\) |
Answers
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\(y = 8 x^{6} + 27 \) ⇒ \(\left(2 x^{2} + 3\right) \left(4 x^{4} - 6 x^{2} + 9\right)\) |
\(y = 4 c^{4} - 1 \) ⇒ \(\left(2 c^{2} - 1\right) \left(2 c^{2} + 1\right)\) |
\(y = - 8 b^{6} + x^{3} \) ⇒ \(\left(- 2 b^{2} + x\right) \left(4 b^{4} + 2 b^{2} x + x^{2}\right)\) |
\(y = - 4 a^{12} + c^{6} \) ⇒ \(\left(- 2 a^{6} + c^{3}\right) \left(2 a^{6} + c^{3}\right)\) |
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\(y = 4 a^{2} - 9 \) ⇒ \(\left(2 a - 3\right) \left(2 a + 3\right)\) |
\(y = 8 a^{18} + 27 y^{9} \) ⇒ \(\left(2 a^{6} + 3 y^{3}\right) \left(4 a^{12} - 6 a^{6} y^{3} + 9 y^{6}\right)\) |
\(y = b^{2} - 4 \) ⇒ \(\left(b - 2\right) \left(b + 2\right)\) |
\(y = 27 a^{9} + 8 \) ⇒ \(\left(3 a^{3} + 2\right) \left(9 a^{6} - 6 a^{3} + 4\right)\) |
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\(y = 8 x^{3} + 27 y^{6} \) ⇒ \(\left(2 x + 3 y^{2}\right) \left(4 x^{2} - 6 x y^{2} + 9 y^{4}\right)\) |
\(y = 64 y^{6} - 27 \) ⇒ \(\left(4 y^{2} - 3\right) \left(16 y^{4} + 12 y^{2} + 9\right)\) |
\(y = - 8 b^{12} + x^{6} \) ⇒ \(\left(- 2 b^{4} + x^{2}\right) \left(4 b^{8} + 2 b^{4} x^{2} + x^{4}\right)\) |
\(y = b^{6} + 27 x^{12} \) ⇒ \(\left(b^{2} + 3 x^{4}\right) \left(b^{4} - 3 b^{2} x^{4} + 9 x^{8}\right)\) |
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\(y = b^{12} + 8 c^{6} \) ⇒ \(\left(b^{4} + 2 c^{2}\right) \left(b^{8} - 2 b^{4} c^{2} + 4 c^{4}\right)\) |
\(y = c^{4} - 9 \) ⇒ \(\left(c^{2} - 3\right) \left(c^{2} + 3\right)\) |
\(y = 16 x^{2} - 9 \) ⇒ \(\left(4 x - 3\right) \left(4 x + 3\right)\) |
\(y = 4 b^{4} - 9 \) ⇒ \(\left(2 b^{2} - 3\right) \left(2 b^{2} + 3\right)\) |
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\(y = b^{9} - 64 \) ⇒ \(\left(b^{3} - 4\right) \left(b^{6} + 4 b^{3} + 16\right)\) |
\(y = - 4 x^{8} + y^{4} \) ⇒ \(\left(- 2 x^{4} + y^{2}\right) \left(2 x^{4} + y^{2}\right)\) |
\(y = a^{4} - 4 \) ⇒ \(\left(a^{2} - 2\right) \left(a^{2} + 2\right)\) |
\(y = 27 x^{6} + 8 \) ⇒ \(\left(3 x^{2} + 2\right) \left(9 x^{4} - 6 x^{2} + 4\right)\) |
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\(y = 64 a^{6} - 1 \) ⇒ \(\left(4 a^{2} - 1\right) \left(16 a^{4} + 4 a^{2} + 1\right)\) |
\(y = - 4 a^{4} + b^{2} \) ⇒ \(\left(- 2 a^{2} + b\right) \left(2 a^{2} + b\right)\) |
\(y = 8 x^{3} + 27 \) ⇒ \(\left(2 x + 3\right) \left(4 x^{2} - 6 x + 9\right)\) |
\(y = 64 x^{6} + 27 \) ⇒ \(\left(4 x^{2} + 3\right) \left(16 x^{4} - 12 x^{2} + 9\right)\) |
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\(y = a^{6} + 8 b^{3} \) ⇒ \(\left(a^{2} + 2 b\right) \left(a^{4} - 2 a^{2} b + 4 b^{2}\right)\) |
\(y = a^{18} + 64 c^{9} \) ⇒ \(\left(a^{6} + 4 c^{3}\right) \left(a^{12} - 4 a^{6} c^{3} + 16 c^{6}\right)\) |
\(y = 27 y^{9} + 8 \) ⇒ \(\left(3 y^{3} + 2\right) \left(9 y^{6} - 6 y^{3} + 4\right)\) |
\(y = b^{4} - 1 \) ⇒ \(\left(b^{2} - 1\right) \left(b^{2} + 1\right)\) |
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