The solutions for $\lambda , R \text { and } \Theta$ from the previous problem are
A) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \cos ( n \theta ) , n = 1,2,3 , \ldots$
B) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 1,2,3 , \ldots$
C) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 0,1,2 , \ldots$
D) $\lambda = n , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 1,2,3 , \ldots$
E) $\lambda = n , R = r ^ { n } , \Theta = \cos ( n \theta ) , n = 1,2,3 , \ldots$

Question

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The Answer of The solutions for $\lambda , R \text { and } \Theta$ from the previous problem are
A) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \cos ( n \theta ) , n = 1,2,3 , \ldots$
B) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 1,2,3 , \ldots$
C) $\lambda = n ^ { 2 } , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 0,1,2 , \ldots$
D) $\lambda = n , R = r ^ { n } , \Theta = \sin ( n \theta ) , n = 1,2,3 , \ldots$
E) $\lambda = n , R = r ^ { n } , \Theta = \cos ( n \theta ) , n = 1,2,3 , \ldots$

The Solutions For λ,R and Θ\lambda , R \text { and } \Thetaλ,R and Θ

The Solutions For $\lambda , R \text { and } \Theta$