Calculus - Unit 5.1 - L/R/MRam & Trap Rule

Using 5 subintervals, calculate the distance traveled using a left sum.

• 360
• 420
• 396
• 390

Using 5 subintervals, calculate the distance traveled using a right sum.

• 360

• 420

• 396

• 390

Based on the table, use a left Riemann sum with sub-intervals given by the table to estimate the area under the curve. (Choose the correct set-up.)

• 5(3) + 1(4) + 2(5) + 1(7)

• 5(4) + 1(5) + 2(7) + 1(6)

• 5(3) + 6(4) + 8(5) + 9(7)

• 0(3) + 5(4) + 6(5) + 8(7)

Find the right-hand Riemann Sum, with three sub-intervals indicated by the table.

• 23

• 15

• 34

• 21

Use a trapezoidal sum with four intervals from the table to estimate the integral of 0 to 9 of V(t).

• 155/2

• 128/2

• 186/2

• 151/2

approximate the area under the curve over the given interval using 4 trapezoids.

• A

• B

• C

• D

Using 5 subintervals, calculate the distance traveled using a midpoint sum.

• 360

• 420

• 396

• 390

Use LRAM with n = 6 to evaluate the area under the curve given by y = 2x + 4, on [-1,5]

• 42

• 48

• 54

• 96

Use RRAM with n = 6 to evaluate the area under the curve given by y = 2x + 4, on [-1,5]

• 42

• 48

• 54

• 96

Use MRAM with n = 3 to evaluate the area under the curve given by y = 2x + 4, on [-1,5]

• 42

• 48

• 54

• 96