a cubical piece of wood has length 10 cm and breadth 8cm . how high it must be made to hold 720 cubic cm of liquid
Answers
Answer:
-by-step explanation:
{\rm{\fbox{\pink{Given,}}}}
Given,
Area = 340m²
Breadth = 17m
{\rm{\fbox{\blue{To \: find,}}}}
To find,
Length
Perimeter
{\Large{\bf{\green{Finding \: length:}}}}Findinglength:
Area = length × breadth
⇒340 = length × 17
⇒340/17 = length
⇒20 = length
.°. Length of the rectangle = 20m
{\Large{\bf{\orange{Finding \: perimeter:}}}}Findingperimeter:
Perimeter = 2(length + breadth)
⇒Perimeter = 2(20m+17m)
⇒Perimeter = 40m + 34m
⇒Perimeter = 74m
.°. Perimeter of the rectangle = 74m
Hence, Length and perimeter of the rectangle is 17m and 74m respectively
in the question it is given that there is a cubical piece of wood whose length is 10 cm and the breadth of the cubical piece of wood is 8 cm and we need to find the height that it must be made to hold 720 cubic centimetre of liquid
So , Let's solve it !!!
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the cubical piece of wood must be 9cm high to hold 720 cubic cm of liquid
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volume of cubical piece of wood = 720 cm³
length of cubical piece of wood = 10 cm
breath of cubical piece of wood = 8 cm
height of cubical piece of wood = ?
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let the height of cubicle piece of wood be h
volume of cuboidal piece of wood = l × b × h
↝720 = 10 × 8 × h
↝720 = 80h
↝h = 720 / 80
↝h = 9