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An aeroplane is flying at a specific height of 5 km, and at a velocity of 450 km/hr. A camera on the ground is pointed towards the plane, at an angle θ from the horizontal. As the plane flies over the camera, how fast does the camera have to move in order to keep the plane in view, when θ = ∏/3?
Example determines the first four derivatives for following. y = cos x Solution: Again, let's just do so
Find the second derivative of the below given equation Y= e x cosx
what is the least number of faces and bases the paperweight could have?
A particular algebra text has a total of 1382 pages which is broken up into two parts. the second part of book has 64 more pages than first part. How many pages are in each part of
sin(xy)+x=5y Find the derivative.
Derivatives of Trig Functions In this section we will see derivatives of functions other than polynomials or roots of polynomials. We'll begin this process off through taking
1. Draw a pair of tangents to a circle of radius 2cm that are inclined to each other at an angle of 900. 2. Construct a tangent to a circle of radius 2cm from a point on the c
what is 9/8
a part of a line with two end points.
1 2/3 divided by 2/3
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