-1/3sin(3.14-2x/5)

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Solution for -1/3sin(3.14-2x/5) equation:


x in (-oo:+oo)

(-1/3)*sin(3.14-((2*x)/5)) = 0

(-1/3)*sin((-2/5)*x+3.14) = 0

-1/3 = 0

-1/3 = 0 // * 3

-1 = 0

sin(3.14-((2*x)/5)) = 0

sin((-2/5)*x+3.14) = 0

sin(3.14-((2*x)/5)) = 0 <=> 3.14-((2*x)/5) = pi*k_1 i k_1 należy do I

t_1 = pi*k_1

3.14-t_1-((2*x)/5) = 0

(-2/5)*x-t_1+3.14 = 0

3.14-t_1-2/5*x = 0 // - 3.14-t_1

-2/5*x = -(3.14-t_1) // : -2/5

x = (-(3.14-t_1))/(-2/5)

x = -5/2*(t_1-3.14)

x = -5/2*(pi*k_1-3.14) i k_1 należy do I

(-1/3)*sin(3.14-((2*x)/5)) = 0 <=> -1/3 = 0 or (-1/3)*sin(3.14-((2*x)/5)) = 0 <=> sin(3.14-((2*x)/5)) = 0

x = -5/2*(pi*k_1-3.14)

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