Question:
The scope of education in early childhood is:
The scope of education in early childhood is:
Show Hint
Early childhood education prepares children for formal schooling.
Updated On: Feb 11, 2025
- Child care centre
- Nursery school
- Sewing and stitching
- Only (i) and (ii)
Hide Solution
Verified By Collegedunia
The Correct Option is D
Solution and Explanation
Early childhood education focuses on learning through care centers and nursery schools to foster a child’s cognitive, social, and emotional development. Sewing and stitching are not part of this scope.
Was this answer helpful?
0
0
Top Questions on Educational Studies
- National Education Policy 2020 recommends:
- CUET (PG) - 2025
- B.Ed
- Educational Studies
- OMR stands for:
- CUET (PG) - 2025
- B.Ed
- Educational Studies
- Agility is a combination of which of the following abilities?
(A). Speed
(B). Balance
(C). Endurance
(D). Co-ordination
Choose the correct answer from the options given below:- CUET (PG) - 2025
- B.Ed
- Educational Studies
- Kindergarten system of education was contributed by:
- CUET (PG) - 2025
- B.Ed
- Educational Studies
- Identify the correct statements:
(A). Learning modifies behaviour
(B). Learning is permanent change
(C). Learning is temporary
(D). Learning does not change behaviour
Choose the correct answer from the options given below:- CUET (PG) - 2025
- B.Ed
- Educational Studies
View More Questions
Questions Asked in UP Board XII exam
- Find the unit vector perpendicular to each of the vectors (\( \vec{a} + \vec{b} \)) and (\( \vec{a} - \vec{b} \)) where \[\vec{a} = \hat{i} + \hat{j} + \hat{k}, \, \vec{b} = \hat{i} + 2\hat{j} + 3\hat{k}.\]
- Show that the function \( f(x) = 7x^2 - 3 \) is an increasing function when \( x>0 \).
- UP Board XII - 2026
- Application of derivatives
- The radius of an air bubble is increasing at the rate of \(\frac{1}{2} \, \text{cm/s}\). At what rate is the volume of the bubble increasing while the radius is 1 cm?
- UP Board XII - 2026
- Application of derivatives
- If three vectors \(\vec{a}\), \(\vec{b}\) and \(\vec{c}\) satisfying the condition \(\vec{a} + \vec{b} + \vec{c} = 0\). If \(|\vec{a}| = 3\), \[|\vec{b}| = 4 \text{ and } |\vec{c}| = 2, \text{ then find the value of } \vec{a} \cdot \vec{b} + \vec{b} \cdot \vec{c} + \vec{c} \cdot \vec{a}.\] 5
- Prove that (4, 4, 2), (3, 5, 2) and (-1, -1, 2) are vertices of a right angle triangle.
View More Questions