Tan theta is one of the trigonometric ratios which is equal to opposite / Adjacent in a triangle. Practice a few questions based on the formula for tan theta at BYJU'S.
View Solution Prove that the general solution oftantheta=tanalphais given by :θ=nπ+α,n∈Z. View Solution Solve the equation :tan2θ=tan2α View Solution Ifsin(θ+α)=cos(θ+α),prove thattanθ=1−tanα1+tanα View Solution ...
The double angle formula for tangent is:tan(2θ)=2tan(θ)1−tan2(θ)Substituting this into our equation gives:1=(2tan(θ)1−tan2(θ))⋅tan(θ)This simplifies to:1=2tan2(θ)1−tan2(θ) Step 4: Cross-multiply againCross-multiplying gives:1−tan2(θ)=2tan2(θ) Step 5...
Evaluate the integral \int (\tan^2 \theta+\tan^4 \theta)d\theta Evaluate the integral: \int (5 \tan^2 \theta + 13)d \theta Evaluate the integral. \int 2 \tan^2 x dx Find the indefinite integral \int \frac{\sqrt {x^2-25{ x} \, dx by using substitution x=5 \sec...
The double angle formula can find the value of twice an angle under sine, cosine, or tangent. In other words, given an angle {eq}\theta {/eq}, the double angle formula is used to calculate {eq}\sin 2\theta,~\cos 2\theta,~\tan 2\theta {/eq}. These identities make it possible ...
Use the sin addition formula sin(α+β)=sinαcosβ+cosαsinβ \begin{eqnarray*} a \sin x + \underbrace{b \sin(x+\theta)}_{ b\sin x \cos \theta+b \cos x \sin ... Evaluate ∫sec4(u)du https://math.stackexchange.com/q/987108 ∫sec4(u)du=∫sec2(u)⋅sec2(u)du=∫sec...
∫tan(ϕ)3dϕ Evaluate 2(−(sin(ϕ))2+1)−(sin(ϕ))2ln(∣−(sin(ϕ))2+1∣)+ln(∣−(sin(ϕ))2+1∣)+(sin(ϕ))2+С Differentiate w.r.t. ϕ ((sin(ϕ))2−1)2cos(ϕ)(sin(ϕ))3
Calculate the indefinite integral. \int\frac{3 - \tan \theta}{\cos^2 \theta} dx Evaluate: the integral of tan^2(x) sec^4(x) dx. Evaluate the indefinite integral. Integral of sec^6 x tan^2 x dx. Find the indefinite integral. int sec^2 x/sqrt1 - tan^2 x dx ...
In the second step, we can input a TANGENT formula in cell E4 using the format =TAN(number). To do this, we need to enter =TAN and then press the tab key. Please refer to the screenshot provided below. In the third step, we need to choose the cell address of the calculated radi...
To convert an inverse tangent (tan-1) to an inverse sine (sin-1), use the identity tan-1(x) = sin-1(x/√(1+x2)). We can understand this formula by looking at a righttrianglewith an angle theta and the opposite sidexand adjacent side 1. ...