If y=sec x tan x then find dy/dx 251077-If y=sec(sqrt(tan x)) then find (dy)/(dx)
Math Write an equation of the tangent function with period (3π)/8, phase shift π/5, and vertical shift 2 Ex 56, 9 If x and y are connected parametrically by the equations without eliminating the parameter, Find 𝑑𝑦/𝑑𝑥, 𝑥=𝑎 sec 𝜃, 𝑦=𝑏 tan𝜃Here 𝑑𝑦/𝑑𝑥 = (𝑑𝑦/𝑑𝜃)/ (𝑑𝑥/𝑑𝜃) Calculating 𝒅𝒚/𝒅𝜽 𝑑𝑦/𝑑𝜃 = 𝑑 (𝑏 tan𝜃 )/𝑑𝜃 𝑑𝑦/𝑑𝜃 = 𝑏Obtain the solution (3tan x2cos y) sec^2x dx tan x sin y dy = 0 fullscreen Expand
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If y=sec(sqrt(tan x)) then find (dy)/(dx)
If y=sec(sqrt(tan x)) then find (dy)/(dx)-I can hardly make sense of this, but maybe I should put Having solved the de, I see that if I had started by dividing by x, the equation would then have become exactThe derivative of sec x with respect to x is written as d/dx(sec x) and it is equal to sec x tan x Let us learn more about the differentiation of sec x along with its formula, proof by different methods, and a few solved examples Then, sec y = x (1) Differentiating both sides with respect to x, sec y tan y (dy/dx) = 1 dy/dx = 1




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Find the general solution of the differential equation $\frac{dy}{dx}\tan x\tan y=\cos x\sec y$ My try $\frac{dy}{dx}\tan x\tan y=\cos x\sec y$ $\implies \frac{dyAnswer (1 of 4) tan y = sin x Differentiating implicitly wrt x sec^2 y dy/dx = cos x dy/dx = cos x / sec^2 y tan y = sin x tan^2 y = sin^2 x tan^2 y 1 = sin^2 If dy/dx = tan (x), then y= A) 1/2 (tan x)^2 CB) (sec x)^2 CC) lnsec x CD) lncos x CE) sec x tan x C If dy/dx = tan (x), then y= A) 1/2 (tan x)^2 C B) (sec x)^2 C C) lnsec x C D) lncos x C E) sec x tan x C 2
Solution for sec y x tan y dy 1 tan y Q Determine whether the sequence defined as follows has a limitIf it does, find the limit (If an an A Let {an} be a real sequence and L be a real number then limit of this sequence {an} = L iff an tendsSolution Verified by Toppr Correct option is B) Given,y=tan −1(secxtanx) ⇒y=tan −1tan( 4π 2x ) ∵tan( 4π 2x )=secxtanx ⇒y= 4π 2x On differentiating wrt x we get dxdy =0 21 = 21 Video Explanation Solve any question of Continuity and Differentiability with Patterns of problems > Was this answer helpful? Learn how to differentiate y=ln (secxtanx) in this video Alternatively, you can use these workings ln(secx tanx) = y ey = secx tanx ey ⋅ dy dx = secxtanx sec2x ey ⋅ dy dx = secx(secx tanx) dy dx = secx(secx tanx) ey dy dx = secx(secx
Get an answer for 'If tan(xy)=x, then determine dy/dx' and find homework help for other Math questions at eNotesLet y = sec^2 x Let sec x = t Then y = t^2 This implies dy/dt = 2t = 2 sec x t = sec x implies dt/dx = sec xtan x So dy/dx = (dy/dt)×(dt/dx) = 2sec x sec x tan x = 2 sec^2 x tan xIf y=sec(tan^1x) then dy/dx # School If y=sec(tan^1x) then dy/dx Post Answer Answers (1) D Deependra Verma Solution We have , Then , Similar Questions An Unbiased coin is tossed 4 times What is the Probability of getting (i) 3 heads Q If (a – b c) (b – c 2d) (2a c – d




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Given y = sec x o We know π radian = 180 degree x o = (π/180)x radians So y = sec (π/180)x dy/dx = sec (π/180)x tan (π/180)x (π/180) = (π/180) sec x If y = sec(tan^1x), then dy/dx at x = 1 is equal to asked in Limit, continuity and differentiability by Vikky01 (418k points) differentiation;Free math problem solver answers your algebra, geometry, trigonometry, calculus, and statistics homework questions with stepbystep explanations, just like a math tutor




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Solved 13 Find Dy Where Y Sec X Y Cot X Dx A 0 Y Sec X Tan X 1 X 1 4 3y Sec X 1 B
In this problem we have been given that divided by dx That is 10 x And we have to determine the value of Y So in order to get the value of Y, let's take Dx to the other side and let's integrate both sides And upon integration we observe that integration of divide that's just why and integration of 10 X That is log of mud psychics And there will also come a constant C What is the equation of a curve passing through (0, 1) and whose differential equation is given by `dy = y tan x `y = sec x` D `y = "cosec" x` If dy = ( sec x y) / tan x ) dx, then the curve is In a company's parking area, the number of bikes to that of cars are in the ratio 7 5




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If y = tan1 ( sec x tan x) , then (dy/dx) = Q If y = tan−1(secx − tanx), then dxdy = 41 COMEDK COMEDK 07 Continuity and Differentiability Report Error A 2 B −2 C 21 D −21 Solution y = tan−1(secx− tanx) ⇒ dxdy = 1(secx−tanx)21(secx× tanx− sec2x) = 1sec2xtan2x−2secxtanxsecx(tanx−secx) = 2sec2x−2secxtanxsecx(tanx−secx)Use the chain rule to show that, if y = sec (x), then dy/dx = sec (x)tan (x) First, write y in terms of cos (x) We are familiar with cos (x) and know how to differentiate it We know that sec (x) = 1/cos (x) = (cos (x)) 1 Next, find dy/dx in terms of cos (x) and sin (x)If y=x^lnx tan^1x then find (dy)/(dx) at x=1



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Dx d (tan x) = sec²x dx d (cot x) = –cosec²x dx One condition upon these results is that x must be measured in radians Applying the Chain Rule The chain rule is used to differentiate harder trigonometric functions Example Differentiate cos³x with respect to x Let y = cos³x Let u = cos x therefore y = u³ dy = 3u² du du = sin xIf sin y = x sin(ay) , then dy/dx =?How do you solve the math (x sin y/xy cos y/ x) dx x cos (y/x) dy =0?




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Ex 9 6 4 Find General Solution Dy Dx Sec X Y Tan X
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