Question

Two Adjacent Sides of a Rectangle are 5p^2 - 2p + 3 and 7p^2 - 14p + 2 . Find the Permiter​

Answer 1

Aиѕωєr —

ㅤㅤㅤ$\bigstar\boxed{\large\bf{\leadsto Perimeter=24p^2 -32p +10}}$

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Giνєи —

• Two adjacent sides of rectangle :—
• ➠ $\rm{5p^2 -2p+3}$
• ➠ $\rm{7p^2 -14p +2}$

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Tσ Fiиd —

• The perimeter Of rectangle whose sides are given .

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❍ We know the perimeter of rectangle is given by :—

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ㅤㅤㅤ$\underline{\boxed{\bf{ 2(length+breadth)}}}$

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Hєиcє ρυттiиg тhє vαℓυєs —

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ㅤㅤ$\large\rm{\implies 2(5p^2 -2p+3+7p^2 -14p +2)}$

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ㅤㅤ$\large\rm{\implies 2(5p^2 +7p^2 -2p-14p+3+2)}$

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ㅤㅤ$\large\rm{\implies 2(12p^2 -16p +5)}$

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ㅤㅤ$\large\rm{\implies 24p^2 -32p+10}$

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ㅤㅤ$\underline{\boxed{\bf\purple{Therefore,\: Perimeter=24p^2 -32p +10}}}$

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