IB Physics SL A.1 Kinematics questions

Exam-style multiple choice and written questions with full markschemes. Check multiple choice answers straight away, or type, photograph or draw a written answer and get it marked.

Question 1

Paper 2Easy9 marks

A cart moves along a straight track in the positive xx-direction. Figure 1 shows its velocity vv as a function of time tt At t=0t=0 the cart is at x=5.0 mx=5.0\ \mathrm{m}

012345678012345678t / sv / m s-1
(a)

State the velocity of the cart at t=4.0 st=4.0\ \mathrm{s}

[1]
(b)

Determine the acceleration of the cart between t=2.0 st=2.0\ \mathrm{s} and t=6.0 st=6.0\ \mathrm{s}

[2]
(c)

Calculate the displacement of the cart between t=0t=0 and t=2.0 st=2.0\ \mathrm{s}

[1]
(d)

Calculate the displacement of the cart between t=2.0 st=2.0\ \mathrm{s} and t=6.0 st=6.0\ \mathrm{s}

[2]
(e)

State the acceleration of the cart between t=6.0 st=6.0\ \mathrm{s} and t=8.0 st=8.0\ \mathrm{s}

[1]
(f)

Determine the position of the cart at t=6.0 st=6.0\ \mathrm{s} using your answers to (c) and (d).

[2]

Question 2

Multiple choiceMedium1 mark

A particle moves along the directed route shown. The horizontal and vertical coordinates give its east and north positions, respectively, in metres.

012345601234north position / meast position / mStart S (0,0)P (6,0)Q (6,4)R (2,4)Finish F (3,4)

Which row gives the displacement vector components (east, north) and the total distance travelled?

Displacement components (east, north) / mDistance travelled / m
A.(3, 4)15
B.(4, 3)15
C.(−3, −4)15
D.(3, 4)11
Show answer and explanation

Answer: A. Displacement is final position minus initial position; distance is the length of the route. From S(0,0) to F(3,4), the displacement components are (3−0, 4−0) = (3, 4) m. The route length is 6 + 4 + 4 + 1 = 15 m.

B: Interchanges the east and north components.
C: Reverses the change in position, using start minus finish.
D: Omits the 4 m segment from Q to R when adding the route lengths.
Remember: displacement depends on the initial and final positions; distance includes the whole path.

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