What is the value of cos x in second quadrant if sin x = 3/5 in II quadrant
We know that
sinx = p÷h
now p= 3 & h=5 ,
so b = sq. root of 5^2 - 3^2= 4
So Cosx= b÷h = 4÷5
but in 2nd quad. cos is -ve ,
therefore Cosx = -4÷5
What is the value of cos 41π/4
We know ,π = 180deg
So cos 41π/4 = Cos( 41*180/4)
= Cos (1845deg)
= Cos (1800 + 45)
= Cos (10π + π/4)
= Cos (π/4)
In which quadrant are sin, cos and tan positive?
What is the range of cos function?
Just look at the graph of cosine.
We know , Range of a function is the set of all possible outputs for that function. If you look at any 2π interval, the cosine function is periodic after every 2π. So th range for cos function is [-1,1]
What is the value of sin 7π ?
Sin 7π = Sin 7*180 = Sin 2π * 7 = 0
Which of the following cannot be the value of cos θ.
√2 cannot be the value for Cosθ.
The values of Cos θ at different angles are given below :
What is the sign of the sinA and tanA in third quadrant respectively
tan x = - 5/12, x lies in the second quadrant. So sinx = ?
What is the sign of the sec θ and cosec θ in second quadrant respectively?
In quadrant sin, cos tan, cot, sec, cosec all +ve .In second quadrant sin and cosec are +ve. in 3rd quadrant tan and cot are positive.And in 4th cos and sec are +ve.
Identify the odd one out from the following