NCERT solutions for CBSE and other state boards is a key requirement for students. Doubtnut helps with homework, doubts and solutions to all the questions. It has helped students get under AIR 100 in NEET & IIT JEE. Get PDF and video solutions of IIT-JEE Mains & Advanced previous year pap...
To find the area enclosed by the ellipse given by the equation x225+y216=1, we can follow these steps: Step 1: Identify parameters of the ellipseThe general form of an ellipse is x2a2+y2b2=1, where a and b are the semi-major and semi-minor axes, respectively. From the given ...
Use Green's theorem to find the area of the ellipse given by \frac{x^2}{a^2} + \frac{y^2}{b^2} = 1 , where ''a'' and ''b'' are nonzero. Use the Green's Theorem area formula, shown below, to find the area of the region enclosed by the elli...
Use a line integral to find the area enclosed by the ellipse x2a2+y2b2=1 Area of the Region using Line Integral: Solving the area of the region using the line integral will use the formula A=12∫xdy−ydx . Note that we need to parameterize th...
c. Find the area enclosed by the curve. d. Find an equation of the tangent line Find parametric equations of the curve given by the intersection of the cone z= \sqrt{x^2+y^2} and the plane z=3+y Find a parametri...
Find the area of the region enclosed by the hyperbola 25x^2-9y^2=225 and the line x=5.Find the area cut off by the line x = 4 from the hyperbola (x^2 / 9) - (y^2 / 4) = 1.Find the area of the region bounded by the ellipse. x^2 + 4y^2 - 2x - 16y + 13...
NCERT solutions for CBSE and other state boards is a key requirement for students. Doubtnut helps with homework, doubts and solutions to all the questions. It has helped students get under AIR 100 in NEET & IIT JEE. Get PDF and video solutions of IIT-JEE Mains & Advanced previous year pap...
<p>To find the area enclosed by the ellipse given by the equation <span class="mjx-chtml MJXc-display" style="text-align: center;"><span class="mjx-math"><span class="mjx-mrow"><span class="mjx-mfrac"><span class="mjx-box MJXc-stacked" style="width: 1.2e
(a) Sketch the strophoid shown below. r=sec(θ)−2cos(θ), −π2<θ<π2 (b) Convert this equation to rectangular coordinates. (c) Find the area enclosed by the loop. Change of Variables, from Polar to...
Find the area enclosed by the {eq}x {/eq}-axis and the curve {eq}x = t^2 + t^5, \; y = t + t^2 {/eq} for {eq}0 \leq t \leq 5 {/eq}. IArea: Recall that the area under the positive curve {eq}y=f...