Math, asked by devansh1234560, 8 months ago

Find the altitude of a

trapezium, the sum of the

lengths of whose bases is3.25

cm and whose area is 26 Sq.cm​

Answers

Answered by rohanyadav3579
17

Answer:

16

Step-by-step explanation:

area of trapezium = (1/2)* (b1+b2)*h

26 = (1/2) * (b1+b2) * 3.25

26*(2/1) / 3.25=(b1+b2)

=16

Answered by pandaXop
80

Altitude = 16 cm

Step-by-step explanation:

Given:

  • Sum of the lengths of bases of trapezium is 3.25 cm.
  • Area of trapezium is 26 cm².

To Find:

  • What is the meaure of altitude of trapezium ?

Solution: Let a and b be the two sides or bases of trapezium. Therefore,

➯ Sum of bases = a + b

➯ a + b = 3.25 cm

As we know that

Ar. of Trapezium = 1/2(sum of || sides)(distance between them)

A/q

  • Area is 26 cm²

\implies{\rm } 26 = 1/2(a + b)h

\implies{\rm } 26 = 1/2(3.25)h

\implies{\rm } 26 = 3.25/2 \times h

\implies{\rm } 26 \times 2 = 3.25h

\implies{\rm } 52/3.25 = h

\implies{\rm } 16 = h

Hence, altitude of trapezium is 16 cm.

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