Home
Class 10
MATHS
Form the pair of linear equations in the...

Form the pair of linear equations in the following problems and find their solutions (if they exist) by any algebraic method:
Yash scored 40 marks in a test, getting 3 marks for each right answer and losing 1 mark for each wrong answer. Had 4 marks been awarded for each correct answer and 2 marks been deducted for each incorrect answer, then Yash would have scored 50 marks. How many questions were there in the test?

Text Solution

Verified by Experts

The correct Answer is:
20 questions
Promotional Banner

Topper's Solved these Questions

  • PAIR OF LINEAR EQUATIONS IN TWO VARIABLES

    KUMAR PRAKASHAN|Exercise EXERCISE 3.6|11 Videos
  • PAIR OF LINEAR EQUATIONS IN TWO VARIABLES

    KUMAR PRAKASHAN|Exercise EXERCISE 3.7 (Optional)|12 Videos
  • PAIR OF LINEAR EQUATIONS IN TWO VARIABLES

    KUMAR PRAKASHAN|Exercise EXERCISE 3.4|9 Videos
  • INTRODUCTION TO TRIGONOMETRY

    KUMAR PRAKASHAN|Exercise Objective Questions|24 Videos
  • POLYNOMIALS

    KUMAR PRAKASHAN|Exercise OBJECTIVE QUESTIONS|26 Videos

Similar Questions

Explore conceptually related problems

Form the pair of linear equations in the following problems and find their solutions (if they exist) by any algebraic method: A fraction becomes (1)/(3) when 1 is subtracted from the numerator and it becomes (1)/(4) when 8 is added to its denominator. Find the fraction.

In a competitive examination, one mark is awarded for each correct answer while (1)/(2) mark is deducted for every wrong answer. Hemant attampted 120 questions and scored 90 marks. How many questions did she answer correctly?

Mark the correct options :

Mark the right statement among the following

Form the pair of linear equations for the problems and find their solution by substitution method: The coach of a cricket team buys 7 bats and 6 balls for Rs. 3800. Later, she buys 3 bats and 5 balls for Rs. 1750. Find the cost of each bat and each ball.

Write the mark wise frequencies in the following frequency distribution table.