Applications of Differentiation
... We can often visually identify the locations where a function seems to take local minimum and maximum values by looking at a graph. ...
... We can often visually identify the locations where a function seems to take local minimum and maximum values by looking at a graph. ...
Solve each equation. State the number and type of roots. 17. 2x + x
... Because there are 4 zeros, the degree of the polynomial function must be 4, so LVDSRO\QRPLDOIXQFWLRQ of least degree with integral coefficients and zeros of 0, ±5, 3 + i and 3 ± i. Match each graph to the given zeros. a. ±3, 4, i, ± i b. ±4, 3 c. ±4, 3, i, ± i ...
... Because there are 4 zeros, the degree of the polynomial function must be 4, so LVDSRO\QRPLDOIXQFWLRQ of least degree with integral coefficients and zeros of 0, ±5, 3 + i and 3 ± i. Match each graph to the given zeros. a. ±3, 4, i, ± i b. ±4, 3 c. ±4, 3, i, ± i ...
INTRODUCTION TO POLYNOMIAL CALCULUS 1. Straight Lines
... a right angle if and only if the distance between the two marks is five. This works because 32 + 42 = 52 and an angle in a triangle is a right angle if and only if a 2 + b 2 = c2 where a and b are the lengths of the two agacent sides of the angle and c is the length of the opposite side (the Pythago ...
... a right angle if and only if the distance between the two marks is five. This works because 32 + 42 = 52 and an angle in a triangle is a right angle if and only if a 2 + b 2 = c2 where a and b are the lengths of the two agacent sides of the angle and c is the length of the opposite side (the Pythago ...
