Please wait...

RRB JE 2025 Mix Test - 1
Menu grid icon
Red alarm icon Time Left -
  • Question 1/10
    1 / -0.33

    The length of the perpendicular drawn from vertex A on the unequal side of an isosceles triangle ABC is 30 cm and the length of its equal sides is 34cm. What will be the area of ​​the triangle?

  • Question 2/10
    1 / -0.33

    The area of the circular park is 5544 m2. There is a 7m wide path for running inside the park. Park owners decide to pave the running track. If the cost of paving Rs 12 per meter square then find the total cost of paving the running track of the park.

  • Question 3/10
    1 / -0.33

    The difference between height and radius of the cylinder is 6 cm. The ratio of the radius and height of the cylinder is 4 : 5. Calculate the total surface area of the cylinder.

  • Question 4/10
    1 / -0.33

    Which among the following options is equal to the value of sec A – cos A?

  • Question 5/10
    1 / -0.33

  • Question 6/10
    1 / -0.33

    Which of the following is equivalent to the given trigonometric expression?

    2 sin2 x cos2 x (1 + cos 4x)

  • Question 7/10
    1 / -0.33

    The L.C.M. and H.C.F. of the two numbers are 300 and 50 respectively. If the sum of these two numbers is 250 then what is the difference between the two numbers?

  • Question 8/10
    1 / -0.33

    Mohan and Bhagwat decided to play a game. They choose a number in their mind and told the number to the judge after that judge announces the lcm of the number and the sum of the number as 240 and 128 respectively. What is the HCF of those two numbers?

  • Question 9/10
    1 / -0.33

    If x + 1/(x - 4) = 8. Find the value of (x - 4)2 + 1/(x - 4)2.

  • Question 10/10
    1 / -0.33

    If a = 53 and b = 13. Find the value of (a + b)2 - (a - b)2.

Close button icon
User Profile
-

Answered - 0

Un-answered - 10

  • 1
  • 2
  • 3
  • 4
  • 5
  • 6
  • 7
  • 8
  • 9
  • 10
Mockers logo Get latest Exam Updates
& Study Material Alerts!
No, Thanks
Arrow pointer icon
Click on Allow to receive notifications
Notification bell icon ×
Open Now