1. (06.04 MC) 1 A particle is traveling at a certain velocity modeled by V\"): f where t is measured in seconds and v is measured in inches per second. How far does the particle travel for 1 5 ts 3'? (10 points) 2. (06.07 MC) Which is an antiderivative of tan(x)sec(x)? (10 points) O No antiderivative exists 0 sec(x) - 2 O tan(x) + 6 O csc(x) 3. (06.05 MC) Consider the function g that is continuous on the interval [-10, 10] and for which 0 g(x)dx = -12. What is foo[g(x) +3]dx? (10 points) O -9 18 30 O -15 4. (07.05 MC) What is a particular solution to the differential equation = x7, with the initial condition y(0) = 7? (10 points) dx O y = Hit at O y = $7t at Oy = 7 +lot at O y=7 + + at