Use the graph to estimate the values of these limits: (If the answers exist, they are either 0, 1 or 1.2.) Write DNE if the limit does not exist f(0 + h) - f(0) (1) lim h -0 h f(1 + h) - f(1) (2) lim = h -+0 h f (2 + h) - f(2) (3) lim h -+0 h f (3 + h) - f(3) (4) lim h - 0 h f ( 4 + h) - f(4) (5) lim h -+0 h f(5 + h) - f(5) (6) lim h -0 h I y-fix) - - 4 2 4Let f(m) = m2 and 9(23) 2 (m 4)2 + 24. There is one line with positive slope that is tangent to both of the parabolas y = x) and y = 9(23) simultaneously. POD!) Ht!) Find the equation of the line. y_ Find the equation of the tangent line to the curve y = 2 sin a: at the point (g, 1). The equation of this tangent line can be written in the form y = ma: + b where Let s(t) 2 4t3 + 54t2 + 240t be the equation of motion for a particle. Find a function for the velocity. .(t) = Where does the velocity equal zero? [Hint: factor out the GCF.] . = C] t = E] Find a function for the acceleration of the particle. aw d Determine the (13x + 6)) dx It's a piecewise function (so there are two different formulas): formula on the interval on the interval