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#1 appreciate the help! Solve the equation. we the solution set with the exact solutions. 10g9 (11+ 13)210g9 (5_q) If there is more than one
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appreciate the help!
Solve the equation. we the solution set with the exact solutions. 10g9 (11+ 13)210g9 (5_q) If there is more than one solution, separate the answers with commas. There is no solution, 0. m1" EMU EIIEI O The exact solution set is ' ' . Emma {El} Solve the equation. Write the solution set with the exact solutions. 610g5 (4p3)2= 16 If there is more than one solution, separate the answers with commas. There is no solution, 0. m1" EMU EIIEI O The exact solution set is ' ' . Emma {El} Solve the equation. Vim the solution set with the exact solutions. Also give approximate solution to 4 decimal places. log(q+16)=4.8 There is no solution, U. Q The exact solution set is ' ' . Solve the equation.)#ill!ethe solution set with the exact solutions. log6w=2log6 (wS) If there is more than one solution, separate the answers with commas. There is no solution, 0. O The exact solution set is ' ' . DiognEl Solve the equation. Write the solution set with the exact solutions. Inx+ In(x -7) = In(9x-55) If there is more than one solution, separate the answers with commas. O There is no solution, {). 0,0,... O The exact solution set is Olnont Use the model A = Pe"or A=P 1+- , where A is the future value of P dollars invested at interest rate / compounded continuously or n times per year for n t years. If a couple has $50,000 in a retirement account, how long will it take the money to grow to $ 1,000,000 if it grows by 5.5% compounded continuously? Round up to the nearest year. It will take approximately years. X 5nt Use the model A = Pe or A=P 1+- , where A is the future value of P dollars invested at interest rate / compounded continuously or n times per year for n t years. $9000 is invested at 4% interest compounded monthly. How long will it take for the investment to double? Round to the nearest tenth of a year. It will take approximately years for the investment to double. XCaffeine occurs naturally in a variety of food products such as coffee, tea, and chocolate. The kidneys filter the blood and remove caffeine and other drugs through urine. The biological halflife of caffeine is approximately 6 hours. If one cup of coffee has 100 mg of caffeine, then the amount of caffeine C (in mg) remaining after t hours is given by C=100(2)76. (a) How long will it take for the amount of caffeine to drop below 70 mg? Round to 1 decimal place. (b) Laura has trouble sleeping if she has more than 30 mg of caffeine in her bloodstream. How many hours before going to bed should she stop drinking coffee? Round to 1 decimal place, if necessary. Part: 0/ 2 Part 1 of2 (a) It will take approximately I I hour(s) for the amount of caffeine to drop below 70 mgStep by Step Solution
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