Sketch the curve :-

Q: Identify and sketch the curve xy = 1.

A: xy=1. It is in the form of xy=c2. Therefore it is a rectangular hyperbola.

Q: Use the guidelines of this section to sketch the curve.   y = x/ x-1

A: To find the x-intercept we plug y=0 So x-intercept is 0 To find the x-intercept we plug x=0 So…

Q: Sketch the curve.

A: To Sketch the curve. Y = (x2-4)2x-4

Q: Find the length of the curve. x = y^2/3, 1 … y … 8

A:

Q: 5. Trace the curve r = sinocos³o.

A: Given curve: r=12sinθ cos3θ

Q: Use the guidelines of this section to sketch the curve   y =x/  sqrt( x2   +1)

A: This function can not have the denominator equal to 0, so there will be no vertical asymptote.

Q: Sketch the curve by eliminating the parameter, and indicate the direction of increasing tat t-0. =…

A:

Q: Find T,N and k for the curve:

A:

Q: Find the length of the curve

A:

Q: Describe the curves.

A: The curve in the first figure gives zero output for negative input it is excited at once and there…

Q: Draw the curve y =

A: Consider the curve

Q: Evaluate Pw.-(x+2y))- dr, where C is the curve shown below.

A:

Q: sketch the curve  y=x/(x+1)²

A: Given equation is: y=xx+12 We have to find the graph of y. The set of x and y-values are given as…

Q: Find the exact length of the curve.

A:

Q: Plot the following curves by using excel

A: We are entitled to solve only one question at a time and up to 3 sub-parts only. Please post other…

Q: F. dr. (Check the orientation of the curve before applying the theorem.)

A: Given,          F(x, y)=e-x+y2, e-y+x2 and C consists of the arc of the curve y = cos(x) from -π2, 0…

Q: Use the guidelines of curve sketching to sketch the curve y = 1-x2 %3D

A: Given: y=x1-x2

Q: (a) Find the points on the curve where the tangent lines are horizontal or vertical.

A:

Q: FIND THE PROPERTIES OF THE CURVE AND SKETCH FULLY Y^2 =x^2+5x−4/x−5

A: We are given the curve: y2=x2+5x-4x-5 Sketching the curve , we have :

Q: Which of the lines in Figure  are tangent to the curve?

A: Given, A curve with lines A,B,C,D from geometry we can define tangent as a tangent line on a plain…

Q: Use the guidelines of this section to sketch the curve   y = x (x- 4 )3

A: Consider the given function: y=xx-43 Now make a table for function value at different points:

Q: Use the guidelines of this section to sketch the curve   y =2 sqrt x - x

A: Given              y=2x-x

Q: Illustrates the geometric idea for finding the tangent line to a curve?

A: A tangent to a curve at a particular point is a straight line that touches the curve exactly at one…

Q: Use the guidelines of this section to sketch the curve   y =2 x- tan x  ,  - pie/2<x <pie /2

A: Given: Differentiate the above expression and equate to zero to find the local minima and local…

Q: Find the exact length of the curve. 36y2 = (x² – 4)³, 4 < x < 9,

A:

Q: Find the length of the curve X= -y², 1≤ y ≤9

A:

Q: Find the exact length of the curve. 1 1<x<2 y = 8. 4.x *

A: solution.

Q: Find the exact length of the curve. + 4х 1 < x < 3 y

A:

Q: Use the guidelines of this section to sketch the curve.   y = x 5   - 5x

A: We make a table with different values of x and y.  x y  0 0 1 -4 -1 4

Q: Find the olar eauatiDo for the Curve represented by the given Cartesian eawation.

A:

Q: Sketch the following curve

A:

Q: sketch the curve r=1-3costheta

A:

Q: Trace the following curve:

A: Given curve: y=x4-6x2-7 Formulas used: ddxxn=nxn-1ddxconstant=0

Q: Sketch the curve y cu. = x sq.

A: Given the curve is y3 = x2 Put random value in the curve and we get the table which help to trace…

Q: what is the curve?

A: what is the curve?

Q: Find the exact length of the curve. 36y2 = (x² – 4)3, 2 < x < 9,

A: Given:  36y2 = (x2 - 4)3 , 2≤x≤9,y &gt;= 0

Q: Sketch the curve with equation  x2/3 + y2/3 = 1  and use symmetry to find its length.

A:

Q: Show that the curve has no stationary points.

A:

Q: Use the guidelines of this section to sketch the curve   y = x e -x

A: Consider the given function as y=xe-x

Q: Find the exact length of the curve. 1sxs2

A:

Q: Find the exact length of the curve. 23/2 12, 0 <x < 1 y =

A: Given : y=23x32,       0⩽x⩽1   To find : Curve length

Q: ' Sketch the curve y = In

A: We know that ln(x) and ex are inverse functions. So, the graphing will be like below which is…

Q: Find the length of the curve r

A:

Q: Plot the curve.

A: Plot the curve of the function          f(x)=ex+1x

Q: Use the guidelines to sketch the curve; y= x/sqrt x^2+1

A: To sketch the curve y=xx2+1

Q: Trace the curve r

A: we have to trace the curve r=12sinθcos3θ

Q: Find the tangent and normal line to the curve

A:

Q: Find the exact length of the curve Lou

A: We have to find arc length of curve in required interval .Curve equation is shown below: