cbse.entrancei.com APPLICATION OF INTEGRALS - NCERT SOLUTIONS Question 1: Find the area of the region bounded by the curve y2 = x and the lines x = 1‚ x = 4 and the xaxis. ANSWER The area of the region bounded by the curve‚ y2 = x‚ the lines‚ x = 1 and x = 4‚ and the x-axis is the area ABCD. Question 2: Find the area of the region bounded by y2 = 9x‚ x = 2‚ x = 4 and the x-axis in the first quadrant. ANSWER 1 www.cbse.entrancei.com cbse.entrancei.com The area of the
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1.10 Response to text Divergent Title: Divergent Author: Veronica Roth Date Read: 10/01/14 - 16/01/14 Cultural Perspective: American Critical Reputation: Winner of the Publisher’s Weekly’s Best Book Of 2011 Text Type: Novel _____________________________________________________________________ The novel “Divergent” written by author Veronica Roth is a thrilling story about the love and sacrifice of two teenagers (Tris and Four) living in dystopian America. This novel follows the hardship
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Critique #2 European Artist By: Jessica Art Appreciation 101 This work of art was done by Georges De La Tour and is titled The Magdalene with the Smoking Flame. It was done in the year 1640‚ using oil paint on canvas. La Tour did this painting in France. It is currently located at the Los Angeles County Museum of Art‚ but is not currently being displayed to the public. The lines in this work of art are of a large variety. On the right side of the painting a lot of the objects are horizontal
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Leslie Taylor ES2550: Week 9 Monopolistic Competition Consider the following graph of a monopolistically competitive firm selling DVDs How many DVDs should be sold to rent per day to maximize profit? Briefly explain your answer. The formula is E=MR=MC=P‚ this is the point where they meet and that point where I can tell on the x-axis is 55 DVDs per day. The y-axis is $1.75 per DVD. To maximize profit 55 DVDs need to be sold to rent per day to maximize profit. What is the economic
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PHY124- C1 date performed: 5/22/13 Rousselle Molina date submitted: 5/29/13 ELECTRIC FIELD MAPPING I. ABSTRACT: In the Electric Field Mapping‚ we used charged electrodes to create an electric field on a glass tray with a piece of linear graph paper attached to the bottom. We tested several simple electrode positions by moving the probes and drew equipotential lines based on the voltage difference. We then confirmed that the equipotential lines run perpendicular to electric field
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Jesus Toro-Sanchez 03/13/2013 Math 60 Chapter 4 Writing Assignment 1) Explain how to plot a point in the rectangular coordinate system. Give example with your explanation. a. In order to plot a point in the coordinate system‚ you will need the X coordinate as well as the Y coordinate. For example‚ the point (3‚5) can be plotted be going right on the X axis 3 points‚ and going up on the Y axis 5 points. Remember the opposite goes for negatives. 2) How many Points are needed to graph
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Lesson Plan Name: Geometric Solids Content Area: Math Grade Level: Kindergarten Time Frame: 45 min Prior to this lesson the students had a lesson on attributes. The children defined and identified attributes in different two-dimensional shapes. MA Framework Standard: Geometry K.G Identify and describe shapes (squares‚ circles‚ triangles‚ rectangles‚ hexagons‚ cubes‚ cones‚ cylinders‚ and spheres). 2. Correctly name shapes regardless of their orientations or overall size. Identify
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3. There is a partition of the groups $\{ \mathcal{Q}‚ \mathcal{N} \setminus \mathcal{Q}\}${Q‚N∖Q} of $ \mathcal{N}$N with $Q=\#\mathcal{Q}$Q=#Q such that \[\begin{align} P^i_{ss}=\left\{ \begin{array}{cc} \frac{1}{Q} \frac{\varphi -\sqrt{\varphi^2-4 \gamma Q (1-\alpha +\gamma) \left(1-\sum _{j\notin \mathcal{Q}} n^j\right)}}{2 (1-\alpha +\gamma) } & \text{for} \ i \in \mathcal{Q} \\ \frac{n^i}{\sum _{j\notin \mathcal{Q}} n^j} \frac{\varphi +\sqrt{\varphi^2-4 \gamma Q (1-\alpha
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Geoms Data Visualization - Use a geom to represent data points‚ use the geom’s aesthetic properties to represent variables. Each function returns a layer. One Variable with ggplot2 Two Variables Continuous Cheat Sheet Continuous X‚ Continuous Y f <- ggplot(mpg‚ aes(cty‚ hwy)) a <- ggplot(mpg‚ aes(hwy)) with ggplot2 Cheat Sheet Data Visualization Basics i + geom_bin2d(binwidth = c(5‚ 0.5)) f + geom_blank() a + geom_area(stat = "bin") Data Visualization Continuous Bivariate Distribution
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5/3/2011 Lecture 1 LECTURE 1 TOPICS I. Product of Inertia for An Area Definition Parallel Axis Theorem on Product of Inertia Moments of Inertia About an Inclined Axes Principal Moments of Inertia Mohr’s Circle for Second Moment of Areas II. Unsymmetrical Bending II Unsymmetrical Bending Unsymmetrical Bending about the Horizontal and Vertical Axes of the Cross Section Unsymmetrical Bending about the Principal Axes 1 5/3/2011 Lecture 1‚ Part 1 Product of Inertia for an Area
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