A school wishes to form three sides of a rectangular playground using 240 meters of fencing
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- Question 629991: David has 440 yards of fencing and wishes to enclose a rectangular area. 1. Express the area A of the rectangle as a function of the width W of the rectangle. 2. For what value of W is the area largest? 3. What is the maximum area? Answer by htmentor(1263) (Show Source):
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- ...to build a rectangular playground having the area of 3600 square meters and surround it by a fence how can this be done using the least amount of fencing? The rectangle with the smallest perimeter is a square. In this case each side of the square will be 60 m and will require 240 m of Fencing.
- The length of the playground should be how many meters to minimize the perimeter and, therefore, the amount of fencing needed to enclose the This question is based on a relatively rare Geometry rule. When given a 'fixed' area, the smallest perimeter of a rectangle that will have that exact area will...
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- For instance, billboards, swimming pools, mobile phones, beds, doors, books. etc. If we need to make a deck along two sides of a swimming pool of rectangular shape, we must use the method for finding area of rectangle. In three-dimensional geometry, some solids contains rectangular bases. For example, cube, rectangular prism, pyramid, etc.
- Yolanda has 400 meters of fencing and wishes to form three sides of a rectangular field. The fourth side borders a river and will not need fencing. As shown below, on of the sides has length x ( in meters).
- A rectangular animal pen is to be constructed so that one wall is against an existing stone wall and the other three sides are to be fence. If 500 feet of fence is to be used, determine the dimensions and area of the pen with maximal area.
- Sep 24, 2016 · A farmer has 240 meters of fencing material to enclose his rectangular plot of land. However, it is bound on one side by a river, and on the opposite side, half the fencing is purchased and supplied by the farmer that owns the lot.
- A backyard farmer wants to enclose a rectangular space for a new garden. She has purchased 80 feet of wire fencing to enclose 3 sides, and will put the 4th side against the backyard fence. Find a formula for the area enclosed by the fence if the sides of fencing perpendicular to the existing fence have length L.
- A farmer uses 1200 feet of fence to enclose a rectangular region and also to subdivide the region into three smaller rectangular regions by placing fences parallel to one of the sides find the ...
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- The fourth side borders a river and will not need fencing. As shown below, on of the sides has length x ( in meters). 1 find a function that gives the area A(x) of the field (in square meters) in terms of x.
- Put the equation into slope-intercept form by solving the equation for y. 2y 3x 3 (subtract 3x from both sides) 2y 3x 3 2 2 2 (divide both sides by 2) y 3x 3 2 2 Slope 3 2 (simplify) y-intercept 3 1.5 2 Plot the y-intercept on the graph. Remember that the y-intercept is the point where the line crosses the y-axis, in this case (0, 1.5).
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Delegation in nursing practice quizletMar 26, 2007 · In this case, 2 lengths of 120 adds up to 240. All 4 widths of 60 meters also add up to 240. Suppose I wanted to use 500 meters of fence to make a rectangle with the largest possible area with 8 inside fences making 9 smaller equal rectangles. Then half of the fence, or 250 meters, will make up the 2 lengths. Aug 01, 2009 · 7. Fire-board or block; about 3/4 inch thick and any length handy; a is notch with pit just begun, b shows the pit after once using and in good trim for second time, c shows the pit bored through and now useless; the notch is 1/2 inch wide and 3/4 inch deep. 8. Shows the way of using the sticks.
- Using this relationship, find the moment of inertia of a thin uniform round disc of radius R and mass m relative to the axis coinciding with one of its diameters. 1.274. A thin uniform square plate with side l and mass M can rotate freely about a stationary vertical axis coinciding with one of its sides.Put the equation into slope-intercept form by solving the equation for y. 2y 3x 3 (subtract 3x from both sides) 2y 3x 3 2 2 2 (divide both sides by 2) y 3x 3 2 2 Slope 3 2 (simplify) y-intercept 3 1.5 2 Plot the y-intercept on the graph. Remember that the y-intercept is the point where the line crosses the y-axis, in this case (0, 1.5).
- A rectangular Playground is to be fenced off and divided in two by another fence parallel to one side of the playground. 540ft of fencing is to be used. Find the dimensions of the playground that maximize the total enclosed area. What is the maximum area? The smaller dimension is - x. The larger dimension is - x . The maximum area is - x sq feet
- - Airport land side - that area of an airport and buildings to which the non-travelling public has free access, sometimes referred to as "public side". On each aerodrome there is a Tower - a terminal facility using air / ground radiocommunications a rectangular area a defined rectangular area.
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