Math, asked by 18084, 7 months ago

. A picture is 60cm wide and 1.8m long. The ratio of its width to its perimeter in lowest form is

Answers

Answered by Anonymous
8

Answer:

Length of Picture = 1.8 m = 180 cm

Width of picture = 60 cm

Perimeter of picture = 2(l+b)=2(180+60)=480 cm

ratio of width to perimeter = 60 / 480 = 1 / 8

Hence The ratio of its width to its perimeter in lowest form is 1:8.

hope it helps you mate.

please thank and mark my answer as brainliest .

@ ANUSHA

Answered by nilesh102
4

 \mathfrak{\huge \underline \red{solution : -  }} \\  \\ \mathfrak{\underline \red{given : -  }}A  \: picture  \: is  \: 60 \: cm  \: wide  \: and  \: 1.8 \: m \:  long.</p><p> \:  \\  \\  find : - \underline\red{ \:  The  \: ratio  \: of  \: its  \: width  \: to \:  its  \: perimeter } \\  \\ we \: know \: 1m \:  =  \: 100 \: cm  \:  \\  \\ so \\  \\ 1.8 \: m \:  = 1.8 \times 100 = 180 \: cm \\   \\ \\ \\ =  &gt;  perimeter \: of \: picture = 2(length \:  +  \: breadth) \\  \\  =  &gt;  perimeter \: of \: picture = 2(60 \:  +  \: 180) \\  \\  =  &gt;  perimeter \: of \: picture = 2(240) \\  \\  =  &gt;  perimeter \: of \: picture =480 \: cm \\  \\ for \: ratio \: now \:  \\  \\  =  &gt;  \frac{width \: of \: picture}{perimeter \: of \: picture}  =  \frac{60}{480}  =  \frac{1}{8}  \\  \\  \red{hence \: the  \: ratio  \: of  \: pictures  \: width  \: to \:  its  \: perimeter } \\   \underline \red {is \: 1: 8} \\  \\   \fbox{i \: hope \: it \: helps \: you.}

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