Factorise 27 P cube - 1 / 216 - 9 / 2 p square + 1 / 4 P
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Answer:
216p^6 - 8p³ + 432p² - 7776p
Step-by-step explanation:
(27p³ - 1) / 216 - 9 / 2p² - 1 / 4p
⇒ [ 216(9) - 2p² (27p³ - 1) ] / 216 × 2p² - [1 / 4p]
⇒ [ 1944 - 54p^5 + 2p² ] / 432p² - [1 / 4p]
⇒ 432p² (1) - 4p (1944 - 54p^5 + 2p²)
⇒ 432p² - 7776p + 216p^6 - 8p³
⇒ 216p^6 - 8p³ + 432p² - 7776p
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