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Find the relationship describing the volume (V) of a cube as a function of the length of the diagona
Find the relationship describing the volume (V) of a cube as a function of the length of the diagonal going through the cube (d). You MUST show your work in finding this relationship (either by writing it out on paper, or typing it up in Maple). Enter this as a function in Maple, and evaluate it for a diagonal length of d = 1.2.
Choose a function (other than linear or quadratic) and create the following 2 plots in Maple: a)a p
Choose a function (other than linear or quadratic) and create the following 2 plots in Maple: a) a plot showing your function, as well as your function stretched by some factor and also shifted vertically. b) a plot showing your function, as well as your function shifted horizontally and also reflected about the y-axis.
A 2.00-lb weight hangs motionless from a spring and is seen to stretch the spring 8.00 in. from
A 2.00-lb weight hangs motionless from a spring and is seen to stretch the spring 8.00 in. from its free length. It is pulled down an additional 1.00 in. and released. Write the equation of motion of the weight, taking zero at the original (motionless) position.
a) x = sin 0.433t b) x = cos 6.95t c) x = cos 0.433t d) x = sin 6.95t
