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Mensuration: Surface Area and Volume: Final Assessment

Section A: Core Review

Question 1mcq
Which method is most appropriate for checking a mathematical answer?
A.Substitute the answer back into the original condition.
B.Choose the longest option.
C.Ignore the units.
D.Use only the diagram's appearance.
Question 2mcq
A cylinder has radius 7 cm7\,cm and height 13 cm13\,cm. Using π=227\pi=\frac{22}{7}, what is its volume?
A.2156 cm32156\,cm^{3}
B.572 cm3572\,cm^{3}
C.154 cm3154\,cm^{3}
D.2002 cm32002\,cm^{3}
Question 3mcq
A cube has edge length 6 cm6\,cm. What is its volume?
A.72 cm72\,cm
B.216 cm2216\,cm^{2}
C.216 cm3216\,cm^{3}
D.36 cm236\,cm^{2}
Question 4mcq
Find the volume of a cuboid with length 5 cm5\,cm, breadth 4 cm4\,cm and height 3 cm3\,cm.
A.47 cm347\,cm^{3}
B.60 cm360\,cm^{3}
C.12 cm312\,cm^{3}
D.94 cm394\,cm^{3}
Question 5mcq
A cylinder has radius 7 cm7\,cm and height 13 cm13\,cm. Using π=227\pi=\frac{22}{7}, what is its volume?
A.2002 cm32002\,cm^{3}
B.572 cm3572\,cm^{3}
C.154 cm3154\,cm^{3}
D.2156 cm32156\,cm^{3}
Question 6mcq
A cube has edge length 6 cm6\,cm. What is its volume?
A.36 cm236\,cm^{2}
B.216 cm2216\,cm^{2}
C.72 cm72\,cm
D.216 cm3216\,cm^{3}
Question 7mcq
A cube has edge length 7 cm7\,cm. What is its volume?
A.84 cm84\,cm
B.294 cm2294\,cm^{2}
C.343 cm3343\,cm^{3}
D.49 cm249\,cm^{2}
Question 8mcq
Find the volume of a cylinder with radius 7 cm7\,cm and height 10 cm10\,cm using π=227\pi=\frac{22}{7}.
A.440 cm3440\,cm^{3}
B.1540 cm31540\,cm^{3}
C.770 cm3770\,cm^{3}
D.220 cm3220\,cm^{3}

Section B: Application and Reasoning

Question 9mcq
A cylinder has radius 7 cm7\,cm and height 14 cm14\,cm. Using π=227\pi=\frac{22}{7}, what is its volume?
A.2156 cm32156\,cm^{3}
B.616 cm3616\,cm^{3}
C.154 cm3154\,cm^{3}
D.2310 cm32310\,cm^{3}
Question 10mcq
A cube has edge length 7 cm7\,cm. What is its volume?
A.49 cm249\,cm^{2}
B.294 cm2294\,cm^{2}
C.84 cm84\,cm
D.343 cm3343\,cm^{3}
Question 11mcq
A cube has edge length 8 cm8\,cm. What is its volume?
A.96 cm96\,cm
B.384 cm2384\,cm^{2}
C.512 cm3512\,cm^{3}
D.64 cm264\,cm^{2}
Question 12mcq
A cone has radius 3 cm3\,cm, height 4 cm4\,cm and slant height 5 cm5\,cm. What is its curved surface area?
A.9π cm29\pi\,cm^{2}
B.15π cm215\pi\,cm^{2}
C.12π cm212\pi\,cm^{2}
D.20π cm220\pi\,cm^{2}
Question 13mcq
Which unit is appropriate for volume?
A.cm3cm^{3}
B.cmcm
C.degrees
D.cm2cm^{2}
Question 14mcq
A cube has edge length 8 cm8\,cm. What is its volume?
A.64 cm264\,cm^{2}
B.384 cm2384\,cm^{2}
C.96 cm96\,cm
D.512 cm3512\,cm^{3}
Question 15mcq
A cube has edge length 4 cm4\,cm. What is its volume?
A.48 cm48\,cm
B.96 cm296\,cm^{2}
C.64 cm364\,cm^{3}
D.16 cm216\,cm^{2}
Question 16mcq
Find the surface area of a sphere of radius 7 cm7\,cm using π=227\pi=\frac{22}{7}.
A.154 cm2154\,cm^{2}
B.616 cm2616\,cm^{2}
C.616 cm3616\,cm^{3}
D.308 cm2308\,cm^{2}

Section C: Challenge and Mixed Practice

Question 17mcq
A cylinder has radius 7 cm7\,cm and height 11 cm11\,cm. Using π=227\pi=\frac{22}{7}, what is its volume?
A.1694 cm31694\,cm^{3}
B.484 cm3484\,cm^{3}
C.154 cm3154\,cm^{3}
D.1848 cm31848\,cm^{3}
Question 18mcq
Find the surface area of a sphere of radius 7 cm7\,cm using π=227\pi=\frac{22}{7}.
A.1437 cm21437\,cm^{2}
B.308 cm2308\,cm^{2}
C.154 cm2154\,cm^{2}
D.616 cm2616\,cm^{2}
Question 19mcq
Find the surface area of a sphere of radius 7 cm7\,cm using π=227\pi=\frac{22}{7}.
A.616 cm3616\,cm^{3}
B.154 cm2154\,cm^{2}
C.616 cm2616\,cm^{2}
D.308 cm2308\,cm^{2}
Question 20mcq
A cone has radius 7 cm7\,cm and slant height 11 cm11\,cm. Using π=227\pi=\frac{22}{7}, find its curved surface area.
A.154 cm2154\,cm^{2}
B.242 cm2242\,cm^{2}
C.484 cm2484\,cm^{2}
D.264 cm2264\,cm^{2}
Question 21mcq
Find the curved surface area of a hemisphere of radius 7 cm7\,cm using π=227\pi=\frac{22}{7}.
A.308 cm2308\,cm^{2}
B.462 cm2462\,cm^{2}
C.154 cm2154\,cm^{2}
D.616 cm2616\,cm^{2}
Question 22mcq
A cube has edge length 5 cm5\,cm. What is its volume?
A.25 cm225\,cm^{2}
B.150 cm2150\,cm^{2}
C.60 cm60\,cm
D.125 cm3125\,cm^{3}
Question 23mcq
Which unit is appropriate for volume?
A.cm2cm^{2}
B.cmcm
C.cm3cm^{3}
D.degrees
Question 24mcq
A student must solve a computational thinking with solids problem accurately. Which approach shows good step-by-step mathematical thinking?
A.Apply the relevant formula step by step, showing all working.
B.Memorise the answer from a previous similar question without re-deriving.
C.Skip straight to the answer without checking intermediate steps.
D.Round all values to the nearest ten before starting the calculation.