(h+ p)(h+ p)(h+ p)(h+ p)

asked by guest
on Mar 15, 2025 at 12:55 pm



You asked:

Evaluate the expression: (h+p)(h+p)(h+p)(h+p)\left(h + p\right) \left(h + p\right) \left(h + p\right) \left(h + p\right)

MathBot Answer:

Evaluated



(h+p)(h+p)(h+p)(h+p)=(h+p)4\displaystyle \left(h + p\right) \left(h + p\right) \left(h + p\right) \left(h + p\right) = \left(h + p\right)^{4}

Expanded

(h+p)(h+p)(h+p)(h+p)=h4+4h3p+6h2p2+4p3h+p4\left(h + p\right) \left(h + p\right) \left(h + p\right) \left(h + p\right) = h^{4} + 4 h^{3} p + 6 h^{2} p^{2} + 4 p^{3} h + p^{4}

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