sin(x^2)/cos(x^2)=0

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Solution for sin(x^2)/cos(x^2)=0 equation: 


D( x )

cos(x^2) = 0

cos(x^2) = 0

cos(x^2) = 0

cos(x^2) = 0  <=>  x^2 = pi*k_1+pi/2 i k_1 naleu017Cy do I

t_1 = pi*k_1+pi/2

x^2-t_1 = 0

1*x^2 = t_1 // : 1

x^2 = t_1

x^2 = t_1 // ^ 1/2

abs(x) = t_1^(1/2)

x = t_1^(1/2) or x = -t_1^(1/2)

x = pi*k_1+pi/2^(1/2) i k_1 naleu017Cy do I

x = -pi*k_1+pi/2^(1/2) i k_1 naleu017Cy do I

x in {( -oo : +oo ) / {< pi*k_1+pi/2^(1/2) : pi*k_1+pi/2^(1/2) > U < -pi*k_1+pi/2^(1/2) : -pi*k_1+pi/2^(1/2) >}} i k_1 -> {I}

sin(x^2)/cos(x^2) = 0

sin(x^2)/cos(x^2) = 0 // * cos(x^2)

sin(x^2) = 0

sin(x^2) = 0  <=>  x^2 = pi*k_1 i k_1 naleu017Cy do I

t_1 = pi*k_1

x^2-t_1 = 0

1*x^2 = t_1 // : 1

x^2 = t_1

x^2 = t_1 // ^ 1/2

abs(x) = t_1^(1/2)

x = t_1^(1/2) or x = -t_1^(1/2)

x = pi*k_1^(1/2) i k_1 naleu017Cy do I

x = -pi*k_1^(1/2) i k_1 naleu017Cy do I

x in { pi*k_1^(1/2), -pi*k_1^(1/2) }

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