Math, asked by 1980seemamishra, 3 days ago

an ant is moving around a few food pieces of different shapes scattered on the floor. For which food pieces would the ant have to take a longer round?

the figure of the food pieces is shown in the above attachment
please answer this question correctly​

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Answers

Answered by Anonymous
19

Step-by-step explanation:

For measuring a round ,

We need to calculate the circumference

(a)  \tt\: c=\frac{2\pi r}{2} \\ \tt =\frac{22}{7}\times\frac{1.4}{10}\times10 \\ \tt  =4.4cm

Perimeter =2.8cm+4.4cm

=7.2cm

(b) \tt \: \: Perimeter=2.8cm+1.5cm+1.5cm+\pi\times\left(1.4\right) \\  \tt=10.2cm

(c) \tt \: Perimeter=2cm+2cm+\pi\left(1.4\right) \\ \tt =8.4cm

Answered by Anonymous
13

Step-by-step explanation:

 \sf(a) Radius  \: of  \: the  \: semicircle \:  part  \: = ( \frac{2.8}{2} ) cm = 1.4 cm \\  \sf \: The \:  perimeter  \: of  \: the \:  food \:  piece  \: = 2.8 cm + πr \\  \sf= 2.8 cm + ( \frac{22}{7}  × 1.4) cm \\  \sf= 2.8 cm + 4.4 cm \\  \sf= 7.2 cm

 \sf (b) Radius \:  of  \: semicircle \:  part =  \frac{2.8}{2} = 1.4 cm \\ \sf \: Perimeter of the food piece = 1.5 cm + 2.8 cm + 1.5 cm + πr \\ \sf \: = 5.8 cm + ( \frac{22}{7}  × 1.4) cm \\  \sf= 5.8 cm + 4.4 cm \\  \sf= 10.2 cm

 \sf(c) \:  Radius  \: of  \: the  \: food \:  piece  \: =  \frac{2.8}{2} = 1.4 cm \\ \sf Perimeter  \: of  \: the \:  food \:  piece  \: = 2 cm + πr + 2 cm \\  \sf= 4 cm + ( \frac{22}{7}  × 1.4) cm \\  \sf= 4 cm + 4.4 cm \\    \sf=  8.4 cm

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