The mean of six numbers 5, 9, x – 3, x – 1, 16 and 19, is 11. The value of x is:
From the list of evaluation procedures given below identify those which will be called ‘formative evaluation’. Indicate your answer by choosing from the code:
1. A teacher awards grades to students after having transacted the course work.
2. During interaction with students in the classroom, the teacher provides corrective feedback.
3. The teacher gives marks to students on a unit test.
4. The teacher clarifies the doubts of students in the class itself.
5. The overall performance of a students is reported to parents at every three months interval.
6. The learner’s motivation is raised by the teacher through a question-answer session.
Code:
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Which of the following statements defines the main objectives of Research?
If a U - 238 nucleus splits into two identical parts, the two nuclei so produced will be:
Which of the following rivers does not flow into the Arabian Sea?
A solid cannot change its shape easily compared to liquid because of :-
If 'A+B' means 'A is father of B', 'A-B' means 'A is mother of B','A*B' means 'A is brother of B' and 'A%B' means 'A is sister of B', then how is Q related to S in 'P+Q*R-S' ?
Equal masses of two liquids of densities 3 kg/m3 and 4 kg/m3 are mixed thoroughly. The density of the mixture is-
A set of concentric circles of integer radii 1, 2, ... N is shown in the figure above. An ant starts at point A1, goes round the first circle, returns to A1, moves to A2, goes round the second circle, returns to A2, moves to A3 and repeats this until it reaches AN. The distance covered by the ant is-
The partial differential equation has the general solution:
Let p(x) = αx2 + βx + γ be a polynomial where α, β, γ ∈ R. Fix X0 ∈ R.
Let
Then the number of elements in S is
A farce acts on a particle with position vector . The torque of the farce about the origin is. (December)
The square real matrix A is called unitary if—
The solution of the Cauchy problem for the first order PDE
on
with the initial condition x2 + y2 = 1, z = 1 is—
The general solution of the differential equation where f is a continuous, real-valued function on is (where and k are arbitrary constants) -
Let a, b, c be non-collinear points in the complex plane and let Δ denote the closed triangular region of the plane with vertices a, b, c. For z ∈ Δ, let h (z) = |z – a| · |z – b| · |z – c |. The maximum value of the function h—
Let A be an n × n matrix with real entries. Which of the following is correct?
Let A be a 4 × 4 invertible real matrix. Which of the following is not necessarily true?
Given a differential equation
= 0 with initial conditions
The integral equation is—
be vector space over field F = 6 then what will be one dimension of
Find the correct option:
(A) The set of rational numbers is Lebesgue measurable
(B) The set of rational numbers have Lebesgue outer measure equal to zero
(C) The set of rational numbers is not Lebesgue measurable
(D) The set of rational numbers have Lebesgue out measure equal to one
Let X be a random variable with probability density function—
f(x) = α(x – μ)α – 1 e–(x – μ)α; –∞ < μ < ∞, α > 0, x > μ.
The hazard function is—
Let B be an open subset of C and ∂B denote the boundary of B. Which of the following statements are correct ?