The recurrence relation for the differential equation $x y ^ { \prime \prime } + 2 y ^ { \prime } - x y = 0$ is
A) $c _ { k } ( k + r ) ( k + r - 1 ) + c _ { k - 2 } = 0$
B) $c _ { k } ( k + r ) ( k + r - 1 ) - c _ { k - 2 } = 0$
C) $c _ { k } ( k + r + 1 ) ^ { 2 } - c _ { k - 2 } = 0$
D) $c _ { k } ( k + r + 2 ) ( k + r + 1 ) + c _ { k - 2 } = 0$
E) $c _ { k } ( k + r ) ( k + r + 1 ) - c _ { k - 2 } = 0$

Question

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The Answer of The recurrence relation for the differential equation $x y ^ { \prime \prime } + 2 y ^ { \prime } - x y = 0$ is
A) $c _ { k } ( k + r ) ( k + r - 1 ) + c _ { k - 2 } = 0$
B) $c _ { k } ( k + r ) ( k + r - 1 ) - c _ { k - 2 } = 0$
C) $c _ { k } ( k + r + 1 ) ^ { 2 } - c _ { k - 2 } = 0$
D) $c _ { k } ( k + r + 2 ) ( k + r + 1 ) + c _ { k - 2 } = 0$
E) $c _ { k } ( k + r ) ( k + r + 1 ) - c _ { k - 2 } = 0$

The Recurrence Relation for the Differential Equation xy′′+2y′−xy=0x y ^ { \prime \prime } + 2 y ^ { \prime } - x y = 0xy′′+2y′−xy=0

The Recurrence Relation for the Differential Equation $x y ^ { \prime \prime } + 2 y ^ { \prime } - x y = 0$