20(15 + 5p) = 295+ 100p + 5p^2
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Answer:
p= 1 , -1
Step-by-step explanation:
20(15 +5p) = 295 + 100p + 5p^2
=> 20(15+5p) = 5(59 + 20p +p^2)
=> 4(15+5p) = 59 + 20p+ p^2
=> 60+20p = 59 +20p + p^2
=> p^2 - 1 = 0
=> (p+1) (p-1) = 0 [we know that x^2 - y^2 = (x+y)(x-y)]
therefore, on equating both (p+1) & (p-1) from 0=
p = 1 & -1
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