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To make a conjecture about the tangent lines and the graph with the proof of the conjecture.
Conjecture consider the functions f(x) = ½ x2 and g(x) = 1/16 x4 - ½ x2 on the domain [0,4].
Make a conjecture about the relationship between tangent lines to the graphs of two functions at the value of x at which the vertical distance between the functions is greatest, and prove your conjecture.
Asymptotes of trigonometric functions and Graph y = csc( 0.5x + pi/2) and y = cos( 0.5x + pi/2) on one set of coordinate axes.
Make the shape of the square.
Framing algebraic equations
Evaluate the integral
Four congruent quarters circle are drawn inside square of side length four centimeters f ind the shaded area
Finding the side lengths of the given triangle - Evaluate the vertices of the triangle such that its area is a minimum.
Evaluate the ratio of circumferences of inscribed and circumscribed circles in a regular hexagon
Determine the number of turns made by a wheel to cover a well known distance using perimeter of circle.
Evaluate the average value and RMS value of the given function - Find the average value of the function i = 15(1-e (-1/2)t ) from t = 0 to t= 4.
problem on percetanges
Evaluate which equations are under-identified, just-identified, and over-identified.
Evaluate the Area of under one arch of a cycloid using its integration
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