The value of the determinant |[[a^2, a, 1],[cos nx, cos(n+1)x, cos(n+2)x],[sin nx, sin(n+1)x, sin(n+

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The value of the determinant |[ a^2 a 1; cos n x cos (n+1) x cos ... The value of the determinant |[ a^2 a 1; cos n x cos (n+1) x cos ...
The determinant `Delta=|(a^2,a,1),(cos(nx),cos (n + 1) x,cos(n+2) x),(sin(nx),sin (n +1)x,sin ... The determinant `Delta=|(a^2,a,1),(cos(nx),cos (n + 1) x,cos(n+2) x),(sin(nx),sin (n +1)x,sin ...
sin(n+1)xsin(n+2)x+cos(n+1)xcos(n+2)x=cosx || sin(n+1)xsin(n+2)x+cos(n+1)xcos(n+2)x=cosx sin(n+1)xsin(n+2)x+cos(n+1)xcos(n+2)x=cosx || sin(n+1)xsin(n+2)x+cos(n+1)xcos(n+2)x=cosx
Prove that sin(n+1)x.sin(n+2)x + cos(n+1)x.cos(n+2)x=cosx Prove that sin(n+1)x.sin(n+2)x + cos(n+1)x.cos(n+2)x=cosx
Prove that Sin (n+1)x Sin (n+2)x + Cos (n+1)x Cos (n+2)x = Cos x Prove that Sin (n+1)x Sin (n+2)x + Cos (n+1)x Cos (n+2)x = Cos x
Prove that sinā”(n+1)x sinā”(n+2)x + cosā”(n+1)x cosā”(n+2)x = cosā”x | Class 11 Prove that sinā”(n+1)x sinā”(n+2)x + cosā”(n+1)x cosā”(n+2)x = cosā”x | Class 11
Prove that: `sin (n + 1) x sin (n + 2)x + cos (n + 1) x cos (n + 2) x = cos x` Prove that: `sin (n + 1) x sin (n + 2)x + cos (n + 1) x cos (n + 2) x = cos x`
Integral of (sin^n(x)+cos^n(x))^(1/n) as n goes to infinity Integral of (sin^n(x)+cos^n(x))^(1/n) as n goes to infinity