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area-perimeter-plane-figures-l1 MCQ - Practice Questions with Answers

Solve 30 area-perimeter-plane-figures-l1 questions for RAS/RPSC preparation.

Practice questions

Q1A child says, "The perimeter of a square of side 6 cm is 36 square cm." Which part of the answer shows the main error?

A The child multiplied side by side and used an area unit.
B The child added all four sides correctly but forgot the word square.
C The child used centimetres, but perimeter must use square centimetres.
D The child counted only three equal sides of the square.
Explanation

For perimeter, the child should add the four equal sides: 6 + 6 + 6 + 6 = 24 cm. The answer 36 square cm comes from 6 times 6, which is the area method and has the wrong unit for perimeter.

Q2For a rectangular garden 9 m long and 4 m broad, a child writes the perimeter as 9 + 4 = 13 m. What is the main error?

A The child used metres instead of square metres.
B The child should have multiplied 9 by 4.
C The child should have counted only the longer sides.
D The child counted one length and one breadth instead of two lengths and two breadths.
Explanation

The child has used only half of the rectangle boundary. For perimeter, both equal lengths and both equal breadths are counted, so the full expression is 9 + 4 + 9 + 4 = 26 m.

Q3A rectangular drawing sheet is 12 cm long and 6 cm wide. What is the area of its front surface?

A 18 square cm
B 36 square cm
C 72 cm
D 72 square cm
Explanation

The sheet covers 12 x 6 = 72 square centimetres of flat surface. Adding sides gives a boundary measure, and writing only centimetres creates a unit mismatch because area uses square units.

Q4Which statement correctly distinguishes area from perimeter for a square paper sheet?

A Area is the boundary length, and perimeter is the surface covered.
B Area is the surface covered, and perimeter is the total boundary length.
C Both area and perimeter count only the four corners.
D Both area and perimeter are always written in square units.
Explanation

Area tells how much flat surface is covered, while perimeter tells the length around the boundary. Counting corners does not measure either idea, and square units belong to area, not perimeter.

Q5A square garden has side 5 m. A rope is put all around its border. What length of rope is needed?

A 25 square m
B 10 m
C 20 m
D 5 m
Explanation

The word border points to perimeter, not area. For a square of side 5 m, perimeter is 5 + 5 + 5 + 5 = 20 m; 25 square m is the area trap.

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More questions

6Which unit is most suitable for stating the area of a notebook cover?

Acentimetre
Bsquare centimetre
Ckilogram
Dminute

7Which pair of statements is correct for a rectangle?

APerimeter counts two lengths and two breadths; area counts covered square units.
BArea uses boundary length; perimeter uses square units.
COnly length is needed for both area and perimeter.
DArea and perimeter are always equal for rectangles.

8A square garden has side 6 m. What is its perimeter?

A24 m
B12 m
C36 square m
D6 square m

9Match the classroom words with the correct measure: border for a chart, tiles for a floor.

Aborder - area; tiles - perimeter
Bborder - perimeter; tiles - area
Cborder - area; tiles - area
Dborder - perimeter; tiles - perimeter

10A teacher shows a square garden with side 5 m. She asks students to find the length of fencing needed around it. Which response is correct?

A10 m, because two sides are enough for fencing.
B15 m, because three sides of the square are counted.
C25 square m, because the inside surface is covered.
D20 m, because the four equal sides are added.

11A teacher wants children to understand the perimeter of a rectangular book before using a formula. Which activity is most suitable?

ACover the front page with equal square paper pieces.
BCount how many pages the book has.
CTrace wool around the outer edge of the book and then straighten it.
DAsk children to colour only the middle of the cover.

12In a classroom, all children must understand that the perimeter of a square is four times one side. Which activity keeps the same mathematical goal while giving different access routes?

AOnly fast writers copy the formula from the board while others watch.
BSome children trace a square tile with string, some mark its four equal sides with counters, and all add the four side lengths.
CChildren who cannot walk around the square are given a different topic on counting corners.
DThe teacher asks everyone to memorize only the final rule without touching or marking a square.

13Assertion: Devika can do an equivalent desk-level tiling task instead of moving around a floor shape. Reason: Inclusive activity can keep the same mathematical goal while changing access.

ABoth are true, but the reason does not explain the assertion.
BThe assertion is false because every child must do the same movement.
CThe reason is false because inclusive examples are outside mathematics.
DBoth are true, and the reason explains the assertion.

14A square tile has each side 7 cm long. What is the perimeter of the tile?

A14 cm
B21 cm
C28 cm
D49 square cm

15Match each rule with the figure: 4 x side; length x breadth; 2 lengths plus 2 breadths; side x side.

AAll four rules describe area only.
BSquare area; rectangle perimeter; rectangle area; square perimeter
CRectangle perimeter; square area; square perimeter; rectangle area
DSquare perimeter; rectangle area; rectangle perimeter; square area

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