lim x-x Find the limits: e-x 5-8e-x e-x lim x30 5-8e-* (1 point) Find the limits:...

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lim x-x Find the limits: e-x 5-8e-x e-x lim x30 5-8e-* (1 point) Find the limits: lim x-x 9x+8x 2x+6 Inf 9x+8x lim -Inf xx 2x+6 (WeBWorK understands "infinity", "-infinity", and "DNE", as well as numerical answers.) (1 point) The Michaelis-Menten equation describes the initial velocity of an enzymatic reaction. The equation is Vo UmaxSo So + Km where U is the initial velocity of the reaction, So is the initial concentration of the substrate, Umax is the maximum velocity at which the product may be formed, and Km is the Michaelis-Menten constant. As the initial concentration gets arbitrarily large, what happens to the initial velocity of the reaction? lim Vo= (Your answer may include the variables "vmax" and "Km".) (1 point) Find the limits: lim exp[-9 In x] = lim exp[-9 ln x] = (WeBWorK understands "infinity", "-infinity", and "DNE", as well as numerical answers.) Note: You can earn partial credit on this problem. (1 point) Suppose that the size of a population at time t is given by for t 0. What happens to the population as t ? Population approaches 0 N(t) = 700 1+ 3e-t' lim x-x Find the limits: e-x 5-8e-x e-x lim x30 5-8e-* (1 point) Find the limits: lim x-x 9x+8x 2x+6 Inf 9x+8x lim -Inf xx 2x+6 (WeBWorK understands "infinity", "-infinity", and "DNE", as well as numerical answers.) (1 point) The Michaelis-Menten equation describes the initial velocity of an enzymatic reaction. The equation is Vo UmaxSo So + Km where U is the initial velocity of the reaction, So is the initial concentration of the substrate, Umax is the maximum velocity at which the product may be formed, and Km is the Michaelis-Menten constant. As the initial concentration gets arbitrarily large, what happens to the initial velocity of the reaction? lim Vo= (Your answer may include the variables "vmax" and "Km".) (1 point) Find the limits: lim exp[-9 In x] = lim exp[-9 ln x] = (WeBWorK understands "infinity", "-infinity", and "DNE", as well as numerical answers.) Note: You can earn partial credit on this problem. (1 point) Suppose that the size of a population at time t is given by for t 0. What happens to the population as t ? Population approaches 0 N(t) = 700 1+ 3e-t'