Question
When a certain circuit consisting of a constant e.m.f. E an inductance L and a resistance R is closed, the current in, it increases with time according to curve 1. After one parameter (E, L or R) is changed, the increase in current follows curve 2 when the circuit is closed second time. Which parameter was changed and in what direction
- L is increased
- L is decreased
- R is increased
- R is decreased
The correct answer is: L is increased
slope of i – t graph slope of graph (b) < slope of graph (a) so
Also
Related Questions to study
In the following figure, the magnet is moved towards the coil with a speed v and induced emf is e. If magnet and coil recede away from one another each moving with speed v, the induced emf in the coil will be
In the following figure, the magnet is moved towards the coil with a speed v and induced emf is e. If magnet and coil recede away from one another each moving with speed v, the induced emf in the coil will be
The equation . where a, b, c are the sides of a ΔABC, and the equation have a common root. The measure of is-
in a right angled isosceles triangle, ratio of sides = 1:√2:1
base angles are = 45 degrees.
The equation . where a, b, c are the sides of a ΔABC, and the equation have a common root. The measure of is-
in a right angled isosceles triangle, ratio of sides = 1:√2:1
base angles are = 45 degrees.
If in a ΔABC, (sin A + sin B + sin C)(sin A + sin B – sin C)= 3 sin A sin B, then –
the sine rule states that
a/sin A =b/sin B = c/sinC = 2R
this is used to find the relation of the angles and sides of the triangles.
If in a ΔABC, (sin A + sin B + sin C)(sin A + sin B – sin C)= 3 sin A sin B, then –
the sine rule states that
a/sin A =b/sin B = c/sinC = 2R
this is used to find the relation of the angles and sides of the triangles.
In the adjacent figure 'P' is any interior point of the equilateral triangle ABC of side length 2 unit –
If xa, xb and xc represent the distance of P from the sides BC, CA and AB respectively then xa + xb + xc is equal to -
area of equilateral triangle = √3a2/4
area of triangle = 1/2 x base x height
In the adjacent figure 'P' is any interior point of the equilateral triangle ABC of side length 2 unit –
If xa, xb and xc represent the distance of P from the sides BC, CA and AB respectively then xa + xb + xc is equal to -
area of equilateral triangle = √3a2/4
area of triangle = 1/2 x base x height
The expression is equal to -
In a triangle ABC, cos A = (b2+c2-a2)/2bc
The expression is equal to -
In a triangle ABC, cos A = (b2+c2-a2)/2bc
In the figure, if AB = AC, and AE = AD, then x is equal to
exterior angle = sum of interior opposite angles is a property of triangles
sum of interior angles of a triangle = 180 degree
In the figure, if AB = AC, and AE = AD, then x is equal to
exterior angle = sum of interior opposite angles is a property of triangles
sum of interior angles of a triangle = 180 degree
Statement- (1) : The tangents drawn to the parabola y2 = 4ax at the ends of any focal chord intersect on the directrix.
Statement- (2) : The point of intersection of the tangents at drawn at P(t1) and Q(t2) are the parabola y2 = 4ax is {at1t2, a(t1 + t2)}
Statement- (1) : The tangents drawn to the parabola y2 = 4ax at the ends of any focal chord intersect on the directrix.
Statement- (2) : The point of intersection of the tangents at drawn at P(t1) and Q(t2) are the parabola y2 = 4ax is {at1t2, a(t1 + t2)}
Statement- (1) : PQ is a focal chord of a parabola. Then the tangent at P to the parabola is parallel to the normal at Q.
Statement- (2) : If P(t1) and Q(t2) are the ends of a focal chord of the parabola y2 = 4ax, then t1t2 = –1.
slopes at the two extremeties of a focal chord are : (t,-1/t)
this property is used to explain the behaviour of tangents and normals at the respective points.
Statement- (1) : PQ is a focal chord of a parabola. Then the tangent at P to the parabola is parallel to the normal at Q.
Statement- (2) : If P(t1) and Q(t2) are the ends of a focal chord of the parabola y2 = 4ax, then t1t2 = –1.
slopes at the two extremeties of a focal chord are : (t,-1/t)
this property is used to explain the behaviour of tangents and normals at the respective points.