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Maths-

General

Easy

Question

How to define Wavy Curve Method f(x)?

${(x - a_{1})}^{n - 1} / {(x - a_{2})}^{n 2} / {(x - a_{3})}^{n 3}$ ...... $/ {(x - a_{k})}^{n k *} {(x - b_{1})}^{m - 1} / {(x - b_{2})}^{m 2} / {(x - b_{3})}^{m 3}$ ...... $/ {(x - b_{2})}^{m p}$
${(x - a_{1})}^{n + 1} + {(x - a_{2})}^{n 2} + {(x - a_{3})}^{n 3}$ ....... $+ {(x - a_{k})}^{n k} / {(x - b_{1})}^{m 1} + {(x - b_{2})}^{m 2} + {(x - b_{3})}^{n 3}$ ...... $+ {(x - b_{p})}^{m p}$
${(x - a_{1})}^{n 1} {(x - a_{2})}^{n 2} {(x - a_{3})}^{n 3}$ ...... ${(x - a_{1})}^{n k} / {(x - b_{1})}^{m 1} {(x - b_{2})}^{m 2} {(x - b_{3})}^{m 3}$ ...... ${(x - b_{p})}^{m p}$
${(x - a_{1})}^{n 1} - {(x - a_{2})}^{n 2} - {(x - a_{3})}^{n -}$ ..... $- {(x - a_{k})}^{n k / 2} / {(x - b_{1})}^{m 1} - {(x - b_{2})}^{m 2} - {(x - b_{3})}^{m 3}$ ..... $- {(x - b_{p})}^{m p}$

The correct answer is: $open parentheses x minus a subscript 1 close parentheses to the power of n 1 end exponent open parentheses x minus a subscript 2 close parentheses to the power of n 2 end exponent open parentheses x minus a subscript 3 close parentheses to the power of n 3 end exponent$ ...... $open parentheses x minus a subscript 1 close parentheses to the power of n k end exponent divided by open parentheses x minus b subscript 1 close parentheses to the power of m 1 end exponent open parentheses x minus b subscript 2 close parentheses to the power of m 2 end exponent open parentheses x minus b subscript 3 close parentheses to the power of m 3 end exponent$ ...... $open parentheses x minus b subscript p close parentheses to the power of m p end exponent$

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