Home
Class 7
MATHS
PQRS is a parallelogram (Fig 11.23). QM ...

`PQRS` is a parallelogram `(Fig 11.23). QM` is the height from `Q` to `SR and QN` is the height from `Q` to `PS.` If `SR=12cm and QM=8cm.` Find : `(a) the area of the parallegram `PQRS` (b) `QN,` if `PS=8cm`

Text Solution

AI Generated Solution

To solve the problem step by step, we will find the area of the parallelogram PQRS and then calculate the height QN. ### Step 1: Find the Area of Parallelogram PQRS The area \( A \) of a parallelogram can be calculated using the formula: \[ A = \text{base} \times \text{height} \] In this case, we will take \( SR \) as the base and \( QM \) as the height. ...
Promotional Banner

Topper's Solved these Questions

  • PERIMETER AND AREA

    NCERT ENGLISH|Exercise EXERCISE 11.3|17 Videos
  • LINES AND ANGLES

    NCERT ENGLISH|Exercise EXERCISE 5.2|6 Videos
  • RATIONAL NUMBERS

    NCERT ENGLISH|Exercise EXERCISE 9.2|4 Videos

Similar Questions

Explore conceptually related problems

In Delta PQR, PR = 8cm, QR = 4 cm and PL = 5 cm (Fig 11.22). Find: (i) the area of the Delta PQR (ii) QM

Find the of area of the parallelogram having : base = 16.5 cm and height =6.8 cm

PQRS is a parallelogram with PQ = 15 cm, ST = 10 cm, and QV = 12 cm. Find PS.

One of the sides and the corresponding height of a parallelogram are 4 cm and 3 cm respectively. Find the area of the parallelogram (Fig 11.17).

PQRS is a parallelogram. RA and RB are perpendiculars from R on PQ and PS, respectively. If RA = 15 cm, RB = 22 cm, and QR = 26 cm, find PQ.

In the given figure PQRS is a cyclic quadrilateral PQ and SR produced meet at T. If SP=12cm and QR=4cm, (iii) Find area of quadrilateral PQRS if area of DeltaPTS=27cm^(2) .

The perpendicular from P and QR in the triangle jPQR meets QR at S. Alsl, T is a point on SR sch that QS =3 cm, ST = 4 cm, and T = 8 cm. Find the ratio of the areas of the triangles PQS , PST and PTR.

An object is placed at a distance of 12 cm from a convex lens of focal length 8 cm. Find : nature of the image

Find the area of a triangle with base 15 cm and height 8 cm.

The radius of a circle is 8cm and the length of one of its chords is 12cm. Find the distance of the chord from the centre.