Find the perimeter of a rectangle whose length is 40 cm and diagonal is 41 cm

  1. Length and Width of a Rectangle Calculator
  2. Find the perimeter of the rectangle whose length is 40 cm and a diagonal is 41 cm. – Tiwari Academy Discussion


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Length and Width of a Rectangle Calculator

Length and Width of a Rectangle Calculator Length and Width of a Rectangle Calculator is a free online tool which helps to find side length of What is Length and Width of a Rectangle Calculator? A rectangle is a closed two-dimensional figure with four sides and four corners. The length of the opposite sides is equal and parallel to each other. Length and Width of a Rectangle Calculator is a free online tool that calculates the length and the width of a rectangle within a few seconds. Length and Width of a Rectangle Calculator NOTE: Enter numbers upto 3 digits. How to Use the Length and Width of a Rectangle Calculator? Follow the steps mentioned below to find the length and width of a rectangle. • Step 1: Enter the value of the • Step 2: Click on " Calculate"to find the respective length and the width of the rectangle. • Step 3: Click on " Reset" to clear the fields and enter the new values. How to Calculate Length and Width of a Rectangle? The formula for the A = l × w". The formula for the P = 2(l + w). To calculate the length and width of a rectangle first, calculate the value of width 'w' by using the area of rectangle formula that is, ' w = A/l'. Then substitute the value of width in the formula of the perimeter of a rectangle and simplify the value of length 'l', that is, P = 2 (l + A/I). Then substitute the value of the length 'l' of the rectangle in the equation w = A/l and simplify to find the width 'w'. Let's learn through an example how to find the length and wid...

Find the perimeter of the rectangle whose length is 40 cm and a diagonal is 41 cm. – Tiwari Academy Discussion

Given diagonal (PR) = 41 cm, length (PQ) = 40 cm Let breadth (QR) be x cm. Now, in right angled triangle PQR, (PR)² = (RQ)² + (PQ)² [By Pythagoras theorem] ⇒ (41)² = x² + 1600 ⇒ 1681 = x² + 1600 ⇒ x² = 1681 – 1600 ⇒ x² = 81 ⇒ x= √81 = 9 cm Therefore the breadth of the rectangle is 9 cm. Perimeter of rectangle = 2(length + breadth) = 2 (9 + 49) = 2 x 49 = 98 cm Hence, the perimeter of the rectangle is 98 cm. Class 7 Maths Chapter 6 Exercise 6.5