Login or Sign Up

Ask a New Question

solve using first differenciation principle

1)y=e^sinx

the derivative of e^f(x)= e^f(x) . d/dx [f(x)]

therefore

y=e^sinx = e^sinx . cosx

Similar Questions

solve using first principle of differenciation1)y=e^3x 2)y=1/3(x^2)^1/2

Top answer: the derivative of e^f(x)= e^f(x) . d/dx [f(x)] therefore y'=e^3x.3 2) use chain rule Read more.
solve using first principle of differenciation1)y=sin{square root(x)}

Top answer: start with the sum-to-product formula: sin(√(x+h))-sin(√x) = Read more.
Prove the following:[1+sinx]/[1+cscx]=tanx/secx =[1+sinx]/[1+1/sinx] =[1+sinx]/[(sinx+1)/sinx] =[1+sinx]*[sinx/(sinx+1)]

Top answer: LS = (1 + sinx)/(1 + 1/sinx) = (1 + sinx)/( ( sinx + 1)/sinx ) = (1 + sinx) ( sinx/(1+sinx)) = sinx Read more.
solve each equation for 0=/<x=/<2pisin^2x + 5sinx + 6 = 0? how do i factor this and solve? 2sin^2 + sinx = 0 (2sinx - 3)(sinx

Top answer: sin^2x + 5sinx + 6 = 0? how do i factor this and solve? by saying y = sin x then you have y^2 + 5 y Read more.
the problem is2cos^2x + sinx-1=0 the directions are to "use an identity to solve each equation on the interval [0,2pi). This is

Top answer: although, after looking at this problem i'm still not sure why i had to change the original problem? Read more.
solve to four decimals places5.0118 sinx - 3.1105=0 :for all real x values I will be happy to critique your work. Solve for

Top answer: add 3.1105 to both sides of the equation. Equation is now 5.0118sinx = 3.1105. Divide both sides of Read more.
Mathematics - Trigonometric Identities - Reiny, Friday, November 9, 2007 at 10:30pm(sinx - 1 -cos^2x) (sinx + 1 - cos^2x) should

Top answer: sin^2x - sin^4x = cos^2x - cos^4x Read more.
solve to four decimal places1.3224sinx + 0.4732=0 :for all real x values solve for sinx, then arcsinx. solve for sinx, then

Top answer: To solve the equation 1.3224sin(x) + 0.4732 = 0 for all real x values: 1. First, isolate the term Read more.
Solve the integral from [0,pi] of x*sinx*cosx*dxI don't understand how to solve this problem because if I let u =x and du =1 and

Top answer: x sinx cosx = 1/2 x sin2x u = x/2 du = 1/2 dx dv = sin2x dx v = -1/2 cos2x ∫u dv = uv - v du = Read more.
Solving Trigonometic Equationssolve for x and give the answers as a equations : ( by radian) 1)cos(sinx)=1 <<<and thanks >>> We

Top answer: To solve the trigonometric equation (cos(sinx) = 1) in radians, we can follow these steps: Step 1: Read more.