Class 9 · Maths · Heron's Formula

Triangle area by sides, applications to quadrilaterals MCQs

Practice Triangle area by sides, applications to quadrilaterals multiple-choice questions from Heron's Formula (Class 9 Maths) - tap an answer for instant feedback and a step-by-step solution. Practice the full set free on the RankByte app.

Triangle area by sides, applications to quadrilateralsQuiz - Solve & Score

  1. Q1. A florist builds a triangular wreath base with sides 27 cm, 30 cm and 51 cm. What is the base area in square centimetres?

    • A.108
    • B.648
    • C.405
    • D.324

    Answer: D. 324

    Semi-perimeter s = (27+30+51)/2 = 54. Area = sqrt(s(s-a)(s-b)(s-c)) = sqrt(54*27*24*3) = 324.

  2. Q2. A sail on a small boat is triangular with edges measuring 20 m, 37 m and 51 m. What is the area of the sail in square metres?

    • A.370
    • B.612
    • C.108
    • D.306

    Answer: D. 306

    Semi-perimeter s = (20+37+51)/2 = 54. Area = sqrt(s(s-a)(s-b)(s-c)) = sqrt(54*34*17*3) = 306.

  3. Q3. A geologist samples a triangular rock outcrop whose edges measure 3 m, 4 m and 5 m. What is the area of the outcrop in square metres?

    • A.12
    • B.-3
    • C.18
    • D.6

    Answer: D. 6

    Semi-perimeter s = (3+4+5)/2 = 6. Area = sqrt(s(s-a)(s-b)(s-c)) = sqrt(6*3*2*1) = 6.

Master Triangle area by sides, applications to quadrilaterals on RankByte

Step-by-step solutions, mock tests, live ranks and streaks - free to start.

Get early access

More topics in Heron's Formula

← Back to Heron's Formula