Let Ar be the area of the region bounded between the curves y2=(e−kr)x(where k>0,r∈N) and the line y=mx(where m=0), k and m are some constants n→∞limi=1ΣnAi=48(e2k−1)1 then the value of m is

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Let {A}_{{{r}}} be the area of the region bounded between the

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Let $A_{r}$ be the area of the region bounded between the curves $y^{2} = (e^{- k r}) x (where k > 0, r \in N) and the line y = m x (where m \neq = 0)$ , k and m are some constants
$n \to \infty lim i = 1 Σ n A_{i} = \frac{1}{48 ( e ^{2 k} - 1 )}$ then the value of m is

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Let

A_{r}

be the area of the region bounded between the curves

y^{2} = (e^{- k r}) x (where k > 0, r \in N) and the line y = m x (where m \neq = 0)

, k and m are some constants

n \to \infty lim i = 1 Σ n A_{i} = \frac{1}{48 ( e ^{2 k} - 1 )}

then the value of m is

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Question Text

Let

A_{r}

be the area of the region bounded between the curves

y^{2} = (e^{- k r}) x (where k > 0, r \in N) and the line y = m x (where m \neq = 0)

, k and m are some constants

n \to \infty lim i = 1 Σ n A_{i} = \frac{1}{48 ( e ^{2 k} - 1 )}

then the value of m is