claculate the value of tan3π/8
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15
Answer:
Use a half-angle formula to find the exact value of tan(3pi/8).
tan(3pi/8) = tan((3pi/4)/2)
sin(3pi/4) = sin(pi/4) = 1/√(2)
cos(3pi/4) = –cos(pi/4) = –1/√(2)
tan(t/2) = (1–cos(t))/sin(t)
tan(3pi/8) = (1–cos(3pi/4))/sin(3pi/4)
tan(3pi/8) = (1–(–1/√(2)))/(1/√(2))
= (1+1/√(2))/(1/√(2)) = √(2) + 1
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2
by taking πvalue 3.14
Step-by-step explanation:
the answer is 1.1775
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