1.(5p).The.following problems.must be solved.graphically. Upload your graph.to support.your. solution. Round .your answer.to.2.decimal places. If.there is.more than.one solution, then.state. all.solutions, if there. is no solutions, then.state.no-solution. .I a. b. .c. .T ex+ 2 = In(x) ex+3= In(x)9 Consider the problem.ett.A =.In(x) where.A.is.a real.number. What-value for.A-would.give. exactly one solution .to-the equation. Approximate.A to.the nearest tenth and then.state the. solution. Upload a graph.to support.your work. . 2. (5p).A.lake is.stocked with .fish. .The fish population.can be.modeled.with a-logistic.growth. model.where t.is measured in years. p(t) =. 1. - Find.p(0) /1 2.->How long before the.lake.will.have.3000.fish. .You.can solve this.graphically or .9 algebraically.but.support.your.work. .9 3.-What is.the.long-range.behavior of this.function. .Will.the fish population. 1 continue to grow, shrink, or.stabilize .at a.value. Answer.the question:...1 too, p(t)=. 6000. -1+5e-0.2t-q Explain your solution . 1