At any point (x,y) on a particular curve, the tangent line has a slope equal to 1+ sin (x 5) If the curve pass through (, 0) determine the equation of the | curve.

Q: Are the approximating functionson tangent lines?

A: YES, the approximating functions are on tangent lines.

Q: Sketch the graph of the given function in the interval (-5,5) and then determine the x-intercepts,…

A: Periodicity of tan2πx6-3:  6Domain of  tan2πx6-3 :  Solution:  6n≤ x<3+6n  or   3+6n<x<6+6n…

Q: Which defines as the process of finding the derivative of a function? *

A: Here, to tell which defines as the process of finding the derivative of a function.

Q: Sketch a graph given two sign charts of a function and it's derivative.

A: The graph of a function can be drawn using the sign charts of the function. The sign charts show the…

Q: y = 3x arcsin x = 3x aresin r -1 ons of all tangent lines to the uve slope 2. ation of the tangent…

A:

Q: Find an equation for the tangent line to y = g(x) at the point (2, g(2)). Write your result in…

A: From graph we have g(2)=4 and therefore we compute the tangent of the graph y=g(x) at the point…

Q: Is there a function whose graph doesn’t have a tangent at some point? Explain by giving an example…

A: We have to show whether their exists a function whose graph doesn’t have a tangent at some point.

Q: By using the definition of derivatives, find f'(2) for f(x) = Vr +7. You may not get any credit if…

A:

Q: b) H(x) = (3 sin x + 5 cos x) e²

A: Given query is to find the derivative of the function.

Q: I need to find the derivative of some calculus equations

A:

Q: Find the equation of the tangent line to the graph of the given function at the given value of x…

A:

Q: #10-11 y=tan(x/3) #12-13 y=sin(0.5√x)/x #14-15 y=e+x at x = 3 at x = 1 at x = 2

A:

Q: Зx+1 5. f(x) %3D 3x2+2

A: f(x)=3x+13x2+2Differentiate…

Q: Locate the point where the slope of tangent line to y = In 2x2 is -1- 9. In 8. O (-2, In 8) In

A: Given that: y=ln 2x2

Q: find an equation of the tangent line to the curve cos(x)+10y^2=xy^9+31 at the point (0, √3) assume…

A: Here we have to find the tangent of the line to the given curve at the given point.

Q: The equation is x+sin(πx). The first derivative is 1+πcos(πx). The second derivative is…

A: