1) Calculate how many A4 sheets (21cm x 29.7cm) can fit onto the whiteboard. a) HINT: b) First calculate areas separately, then divide the whiteboard area by the paper area. 2) Work out how many triangular posters (base 20cm, height 30cm) can fit on a notice board a) HINT: b) Calculate the area of the triangle, then divide notice board area by triangle area 3) Measure the area of one kitchen worktop in the college kitchen - how many square plates will fit on it? a) HINT: b) Calculate the area of one plate first, then divide the worktop area by plate area. 4) Calculate the area of one rectangular window pane. How many circular stickers (radius = 5cm) would fit on it? a) HINT: b) Find the area of a sticker, then divide the window area by sticker area. 5) Calculate the area of the top of an ICT desk. How many keyboards could fit on it? a) HINT:  b) Calculate keyboard area first, then divide desk area by keyboard area. 6) Measure and calculate the area of a round clock face. Convert the clock face area from cm² into mm² a) HINT: b) Multiply by 100 (as 1cm² = 100mm²). 7) Find the area of a classroom. How many tables would it take to fill it? a) HINT: b) Calculate table and floor areas separately, then divide floor area by table area. 8) Measure the area of one rectangular canvas from near the art room. How many triangular pictures (base 30cm, height 40cm) could fit on it? a)  HINT: b) Calculate areas separately, then divide the rectangle area by the triangle area. 9) Find a triangle in college, then measure and calculate its area. How many triangles half its size could fit in it? a) HINT: b) Calculate big and small triangle areas separately, then divide big triangle area by small triangle area. 10) Find a circular item in college (not a clock!), then measure and calculate its area. How many of those could fit on a door? a) HINT: b) Calculate door area, then divide by circle area.

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