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Factorise 54x^2 + 42x^3 – 30x^4.

Answer: \(\begin{array}{l}54x^{2}+42x^{3}-30x^{4}\end{array} \) \(\begin{array}{l}-2x^{2}(15x^2-27-21x)\end{array} \) \(\begin{array}{l}-2x^{2}(15x^2-21-27x)\end{array} \) \(\begin{array}{l}-2x^{2}\times 3(5x^{2}-7x-9)\end{array} \) \(\begin{array}{l}-6x^{2}(5x^2-7x-9)\end{array} \)

Which of the following is equal to x?

Which of the following is equal to x? a) \(\begin{array}{l}\sqrt[12]{(x^4)^{1/3}}\end{array} \) b) \(\begin{array}{l}(\sqrt{x^{3}})^{2/3}\end{array} \) c) \(\begin{array}{l}x^{12/7}-x^{5/7}\end{array} \) d) \(\begin{array}{l}x^{12/7}\times x^{7/12}\end{array}... View Article