Consider the function f: R¯ → R, ƒ(x) %3D a. Determine the equation of the tangent to the graph f at the point where x = - m b. If this tangent cross the x-axis at the point P, and the y-axis at the point Q, ascertain the coordinates of P and Q c. If O is the origin, proof that the area of PQ0 is independent of m

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Consider the function f: R¯ → R, f (x) = -
a. Determine the equation of the tangent to the graph f at the point where x= - m
E b. If this tangent cross the x-axis at the point P, and the y-axis at the point Q, ascertain
the coordinates of P and Q
c. If O is the origin, proof that the area of PQO is independent of m
Transcribed Image Text:Consider the function f: R¯ → R, f (x) = - a. Determine the equation of the tangent to the graph f at the point where x= - m E b. If this tangent cross the x-axis at the point P, and the y-axis at the point Q, ascertain the coordinates of P and Q c. If O is the origin, proof that the area of PQO is independent of m
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