We read your photo as:

What is dispersion of light? Determine the reading of an ammeter in figure 4 below. A ray of light is incident on a glass oil interface as shown in figure 5 below. Determine the value of r (Take refra

Physics

ScanSolve AI Answer

  1. What is dispersion of light? Dispersion of light is the phenomenon where white light splits into its constituent colors (spectrum) when it passes through a medium, such as a prism, due to different wavelengths of light having different refractive indices in that medium.

  2. Determine the reading of an ammeter in figure 4 below.

Step 1: Calculate the total voltage in the circuit.
The two cells on the right are in series aiding, providing 2 V+2 V=4 V2 \text{ V} + 2 \text{ V} = 4 \text{ V}.
The cell on the left is in series opposing the other two, providing 2 V2 \text{ V}.
The net voltage Vtotal=(2 V+2 V)−2 V=2 VV_{total} = (2 \text{ V} + 2 \text{ V}) - 2 \text{ V} = 2 \text{ V}.

Step 2: Apply Ohm's Law to find the current.
The total resistance in the circuit is R=6.0 ΩR = 6.0 \, \Omega.
The current II is given by I=VtotalRI = \frac{V_{total}}{R}.

I=2 V6.0 ΩI = \frac{2 \text{ V}}{6.0 \, \Omega} I=13 AI = \frac{1}{3} \text{ A} I≈0.333 AI \approx 0.333 \text{ A}

The reading of the ammeter is 0.333 A\boxed{\text{0.333 A}}.

  1. A ray of light is incident on a glass oil interface as shown in figure 5 below. Determine the value of r (Take refractive index of glass and oil as 3/2 and 5/3 respectively).

Step 1: Identify the given values.
Refractive index of glass nglass=3/2n_{glass} = 3/2
Refractive index of oil noil=5/3n_{oil} = 5/3
Angle of incidence θ1=30∘\theta_1 = 30^\circ (from glass)
Angle of refraction θ2=r\theta_2 = r (into oil)

Step 2: Apply Snell's Law, n1sin⁡θ1=n2sin⁡θ2n_1 \sin \theta_1 = n_2 \sin \theta_2.
Here, n1=nglassn_1 = n_{glass} and n2=noiln_2 = n_{oil}.

(32)sin⁡(30∘)=(53)sin⁡(r)\left(\frac{3}{2}\right) \sin(30^\circ) = \left(\frac{5}{3}\right) \sin(r)

Step 3: Substitute sin⁡(30∘)=0.5\sin(30^\circ) = 0.5 and solve for rr.

(32)×0.5=(53)sin⁡(r)\left(\frac{3}{2}\right) \times 0.5 = \left(\frac{5}{3}\right) \sin(r) 1.5×0.5=53sin⁡(r)1.5 \times 0.5 = \frac{5}{3} \sin(r) 0.75=53sin⁡(r)0.75 = \frac{5}{3} \sin(r) sin⁡(r)=0.75×35\sin(r) = \frac{0.75 \times 3}{5} sin⁡(r)=2.255\sin(r) = \frac{2.25}{5} sin⁡(r)=0.45\sin(r) = 0.45 r=arcsin⁡(0.45)r = \arcsin(0.45) r≈26.74∘r \approx 26.74^\circ

The value of r is 26.74∘\boxed{\text{26.74}^\circ}.

  1. a) State two factors that affect the capacitance of a parallel plate capacitors. The capacitance of a parallel plate capacitor is affected by:
  • The area of overlap of the plates.
  • The distance between the plates.
  • The type of dielectric material between the plates (its permittivity).

b) i) State Ohm's law.
Ohm's Law states that the current flowing through a conductor between two points is directly proportional to the voltage across the two points, and inversely proportional to the resistance between them, provided the temperature and other physical conditions remain constant.

ii) In the spaces below, draw the circuit that can be used using the apparatus above to verify Ohm's Law.
The circuit diagram to verify Ohm's Law using the given apparatus is:

\begin{circuitikz} \draw (0,0) to[battery] (0,2) to[switch] (2,2) to[ammeter] (4,2) to[R, l_=$R_{fixed}$] (6,2) node[above]{} (6,2) to[voltmeter, v_=$V$] (6,0) (6,0) to[variable resistor, l_=$R_{variable}$] (4,0) (4,0) -- (0,0); \end{circuitikz}

(Note: The diagram shows two cells in series as the power source, a switch, an ammeter in series, a fixed resistor, a voltmeter in parallel across the fixed resistor, and a variable resistor in series.)

  1. The question is incomplete as the context for the observations and line XY is missing from the provided image.
Was this helpful?

Still stuck on this one?

Ask a follow-up, and the answer starts from this question.

Got a different question?Ask your own question
Handwritten step-by-step solution preview

Handwritten Step-by-Step Solution

Get this as a handwritten image on WhatsApp — like a tutor wrote it for you.

Try on WhatsApp