If you are still working with degrees, that is
360*k degrees to (1+2k)*180 degrees, for integer values of k.
NB: these are open intervals: that is, the end points are not included.
If you are still working with degrees, that is
360*k degrees to (1+2k)*180 degrees, for integer values of k.
NB: these are open intervals: that is, the end points are not included.
If you are still working with degrees, that is
360*k degrees to (1+2k)*180 degrees, for integer values of k.
NB: these are open intervals: that is, the end points are not included.
If you are still working with degrees, that is
360*k degrees to (1+2k)*180 degrees, for integer values of k.
NB: these are open intervals: that is, the end points are not included.
cosec(30) = 2 if the angle is measured in degrees.
2 + tansquareA + cossquareA
The statement "cot multiplied by cosec equals cos" is not accurate. In trigonometric terms, cotangent (cot) is the reciprocal of tangent, and cosecant (cosec) is the reciprocal of sine. Therefore, the correct relationship is ( \cot(x) \cdot \csc(x) = \frac{\cos(x)}{\sin^2(x)} ), which does not simplify to cosine. Instead, it highlights the relationship between these functions in terms of sine and cosine.
cot(x) = sqrt[cosec^2(x) - 1]
sec 45o = cosec 45o = √2 ≈ 1.414
d/dx cosec(x) = - cosec(x) * cot(x) so the second derivative or d(d/dx)/dx cosec(x) = [- cosec(x) * d/dx cot(x)] + [ - d/dx cosec(x) * cot(x)] = [- cosec(x) * -cosec^2(x)] + [ - (- cosec(x) * cot(x)) * cot(x)] = cosec(x) * cosec^2(x) + cosec(x)*cot^2(x) = cosec(x) * [cosec^2(x) + cot^2(x)].
Yes of course cosec x is the inverse of sin x by definition in trigonometry sin x=opp. side/hypotenuse cosec x= hypotenuse/opp.side thank u
cosec(x) <= -1 and cosec(x) >= 1Alternatively, it is all real numbers excluding the interval (-1, 1).
-cotan(x)
cosec(30) = 2 if the angle is measured in degrees.
Sin cos sec cosec
You cannot since it is an irrational number.
2 + tansquareA + cossquareA
codec, cosec, cusec, rebec, xebec, zebec
cot(x) = sqrt[cosec^2(x) - 1]
sec 45o = cosec 45o = √2 ≈ 1.414
sin(2x), cos(2x), cosec(2x), sec(2x), tan(x) and cot(x) are all possible functions.