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The Grand Prix Formula 1 race this weekend is in Singapore. The race consists of 61 laps around a 5.067 km long track. At 225 miles per hour, how long will it take to go...

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How many outcomes sequence are possible when a die is rolled four times ,where we say ,for instance that the outcome is 3,4,3,1 if the first roll landed on 3,the second on...

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The first step in the reunification of East and West Germany was uniting their _______.

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The GSS 2010 measures the amount of hours individuals spend on the Internet per week. Males use the Internet 10.17 hrs per week (standard deviation = 11.71, N = 118), while...

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In this exercise, we will examine the attitudes of liberals and conservatives toward affirmative action policies in the workplace. Data from the 2010 683 reveal that 12% of...

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I already have some of the first part filled out but I really need the rest by like tonight. Instructions Save the assignment to your computer with your name at the end of...

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As an assistant in the Community Involvement Program of your organization, you have been given an unusual task. Your boss wants to expand the company’s philanthropic and...

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The History of Public Relations. Please respond to the following: Ivy Ledbetter Lee believed public relations should focus on providing honest and accurate information to...

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Find the coordinates of the points where the line $4x-5y+6a=0$ cuts the curve given parametrically by $(at^2, 2at)$.

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Obtain parametric equations for the locus $y^2=x^3-x^2$.

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Consider a circle, radius $a$, center at the origin. Let $P(x, y)$ be any point on the circle, and let the angle between $PO$ and the x-axis be $\theta$, then $x=a\cos\theta$...

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Find the equation of the bisectors of the angles between the lines $4x+3y-12=0$ and $y=3x$.

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Find the distance of the points (a) $(1,3)$, (b) $(-3,4)$, (c) $(4,-2)$ from the line $2x+3y-6=0$.

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Let $P$ be any point and let $OP=r$, where $O$ is the origin and let $OP$ make an angle $\theta$ with the axis, then $r$ and $\theta$ are called Polar coordinates of the point...

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Asked by 6 months ago
Let $P$ be any point and let $OP=r$, where $O$ is the origin and let $OP$ make an angle $\theta$ with the axis, then $r$ and $\theta$ are called Polar coordinates of the point...

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Asked by 6 months ago
Let $P$ be any point and let $OP=r$, where $O$ is the origin and let $OP$ make an angle $\theta$ with the axis, then $r$ and $\theta$ are called Polar coordinates of the point...

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Find the equation of the line joining the points $(a,0)$, $(0,b)$.

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Find the equation of the line with gradient $-\frac{2}{3}$, which passes through the point $(1,-4)$.

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Find the coordinates of the points on the curve $y-x^2$, given by $x=4$ and $-10$, and find the gradient of the curve at these points.

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