Math, asked by soudaminibehera1984, 5 months ago

The area of a trapezium is 176 cm2. The
distance between parallel sides is 8 cm and one of the
parallel sides is 10 cm. Find the other.​

Answers

Answered by syatul1981
12

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

=>176= ½(10+x)8

=>176=(10+x)4

=>44=10+x

=> 34

Therefore, length of the other side is 34cm.


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Answered by Anonymous
1

Area of trapezium= 1/ 2 (sum of parallel sides)(altitude)

Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
1

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
0

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
0

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
0

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

Answered by Anonymous
0

Area of trapezium

= 1 2 (sum of parallel sides)(altitude) Here, rea = 176 cm ^ 2 ;sum of parallel sides =10+x; altitude = 8 cm

By substituting we get,

⇒176= ½(10+x)8

⇒176=(10+x)4

⇒44=10+x

⇒ 34

Therefore, length of the other side is 34cm.

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