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Mathematics
Calculus
find the points of intersection of the parabolas Y=(1r2 x^2) and Y=10x - 2.
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What is 1r2?
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find the points of intersection of the parabolas Y=(1r2 x^2) and Y=10x - 2.
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To find the points of intersection of the parabolas \(y = x^2\) and \(y = 10x - 2\), we can set the
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weloo
Consider the two parabolas :y1=2x^2-3x-1 and y2=x^2+7x+20. (a) Find the points of intersection of the parabolas and decide
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for their points of intersection... 2x^2 - 3x - 1 = x^2 + 7x + 20 x^2 - 10x - 21 = 0 x^2 - 10x + 25
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hilp meeee trying ....
Consider the two parabolas :y1=2x^2-3x-1 and y2=x^2+7x+20. (a) Find the points of intersection of the
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To solve the given problems, we will break them down step by step. We will start with problem (a).
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hilp meeee trying .... Consider the two parabolas :y1=2x^2-3x-1 and y2=x^2+7x+20. (a) Find the points of intersection of the
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(a) To find the points of intersection of the parabolas y1=2x^2-3x-1 and y2=x^2+7x+20, we need to
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Find the points of intersection of the parabolas y=1/2x^2 and y=1-1/2x^2. Show that at each of these points the tangent lines to
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1/2 x^2 = 1 - 1/2 x^2 x^2 = 1 x = ± No idea what you mean by "similar" lines.
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The area of the rhombus formed by points of intersection of parabolas y=x^2−b and y=−x^2+b and their vertices is 54. Find b.
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let's intersect them: x^2 - b = -x^2 + b 2x^2 = 2b x = ± √b then y = 0 So the points of
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The area of the rhombus formed by points of intersection of parabolas y=x^2 −b and y=−x^2 +b and their vertices is 54. Find
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If you draw out the graphs, you'll see that one of the diagonals of the rhombus is equal to 2b.
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The area of the rhombus formed by points of intersection of parabolas y=x^2−b and y=−x^2 +b and their vertices is 54. Find
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The four points are (0,b),(√b,0),(0,-b),(-√b,0) Now use your favorite method to find the base
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On isometric dot paper, graph the system of equations at right. What shape is their intersection? Use color to show the
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idk dude
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Find the points of intersection for y=e^x and y=sin(2x). are there an infamous (sp?) number of points of intersection for these
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infinite not infamous my bad :)
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