IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI

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IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI

~~Rs. 90~~
Rs. 15

IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI

~~Rs. 90~~
Rs. 15

Last Date of Submission of IGNOU BPHCT-133 (BSCM) 2025 Assignment is for January 2025 Session: 30th September, 2025 (for December 2025 Term End Exam).
Semester Wise
January 2025 Session: 30th March, 2025 (for June 2025 Term End Exam).
July 2025 Session: 30th September, 2025 (for December 2025 Term End Exam).

Title Name	IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI
Type	Soft Copy (E-Assignment) .pdf
University	IGNOU
Degree	BACHELOR DEGREE PROGRAMMES
Course Code	BSCM
Course Name	Four Year Under Graduate Programmes/Bachelor of Science
Subject Code	BPHCT 133
Subject Name	Electricity and Magnetism
Year	2025
Session
Language	English Medium
Assignment Code	BPHCT-133/Assignmentt-1//2025
Product Description	Assignment of BSCM (Four Year Under Graduate Programmes/Bachelor of Science) 2025. Latest BPHCT 133 2025 Solved Assignment Solutions
Last Date of IGNOU Assignment Submission	Last Date of Submission of IGNOU BPHCT-133 (BSCM) 2025 Assignment is for January 2025 Session: 30th September, 2025 (for December 2025 Term End Exam). Semester Wise January 2025 Session: 30th March, 2025 (for June 2025 Term End Exam). July 2025 Session: 30th September, 2025 (for December 2025 Term End Exam).

~~Rs. 90~~
Rs. 15

Questions Included in this Help Book

Ques 1.

If $\vec{u}$ is a constant vector show that $\vec{\bigtriangledown}$ x( $\vec{u}$ x $\vec{r}$ )=2 $\vec{u}$

Ques 2.

Determine the work done by a force $\vec{F}=(x+2y)\hat{i}+(x-y)\hat{j}$ in taking a particle along the curve x(t) = 2cost;y(t) = 4 sint from t = 0 to $t=\tfrac{\pi}{4}$ .

Ques 3.

Using Stokes’ theorem, prove that curl of a conservative force field is zero everywhere.

Ques 4.

Determine the directional derivative of the scalar field $\phi=In(x^{2}+y^{2}+z^{2})$ in the direction $(\hat{i}+2\hat{j}-\hat{k})$ at the point (1,-1, 2).

Ques 5.

Explain with the help of diagrams what spherically and cylindrically symmetric charge distributions are. What is the electric field at a point inside a hollow metallic sphere of radius R having volume charge density p?

Ques 6.

Determine the electrostatic force and electrostatic field on a charged particle located at A in the Figure given below due to the charged particles situated at B and C. The value of the charge on each of these particles is indicated in the Figure.

Express your result both in the unit vector notation and as magnitude.

Ques 7.

Two particles carrying 4C and - 2C charges are placed on a 1 m long straight wire. Determine the point on the line joining these particles where the electric potential is zero with reference to the positively charged particle.

Ques 8.

Explain the phenomenon of polarisation of a dielectric. Show that, when a dielectric material is filled between the plates of a capacitor, the value of capacitance increases by factor of K, the dielectric constant of the material.

Ques 9.

The energy of a capacitor is 4.0 _uJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 10.

A horizontal, straight wire carrying 12.0 A current from west to east is in the earth’s magnetic field B. At this place, B is parallel to the surface of the earth, points to the north and its magnitude is 0.04 mT. Determine the magnetic force on 1 m length of the wire. If mass of this length of wire is 50 g, calculate the value of current in the wire so that its weight is balanced by the magnetic force.

Ques 11.

A current is flowing in an infinitely long straight wire. Using Biot-Savart law, show that the resultant magnetic field at a point along a line perpendicular to the wire is inversely proportional to the distance of the point from the wire.

Ques 12.

Using Maxwell’s equations in free space, derive the wave equation for the electric and magnetic field vectors. (5+5) c) The expression of the electric field associated with an electromagnetic wave in vacuum is given by

$\vec{E}=(800 Vm^{-1})$ $\hat{x}$ sin(2π x 10^{8 _t+kz)}

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 13.

यदि $\vec{u}$ अचर सदिश हो तो सिद्ध करें कि $\vec{\bigtriangledown}x(\vec{ux\vec{r}})=2\vec{u}$ |

Ques 14.

बल $\vec{F}=(x+2y)\hat{i}+(x-y)\hat{j}$ द्वारा वक्र x(t) = 2cost, y(t) = 4sint के अनुदिश किसी कण को 1 = 0 से $t=\tfrac{\pi}{4}$ तक ले जाने में किया गया कार्य परिकलित करें।

Ques 15.

स्टोक्स प्रमेय का उपयोग करके सिद्ध करें कि संरक्षी बल क्षेत्र का कर्ल सर्वत्र शून्य होता है।

Ques 16.

अदिश क्षेत्र $\phi$ = In(x²+y² +z²) के लिए बिंदु (1,-1, 2) पर $\left(\hat{i}+2\hat{j}-\hat{k}\right)$ की दिशा में दिक् अवकलज प्राप्त करें।

Ques 17.

चित्रों की मदद से समझाएं कि गोलीय तथा बेलनी सममिति वाले आवेश वितरणों का क्या अर्थ है। त्रिज्या R वाले एक खोखले धात्विक गोले का, जिस पर आयतन आवेश घनत्व p है, गोले के भीतर एक बिंदु पर विद्युत् क्षेत्र प्राप्त करें।

Ques 18.

निम्नलिखित चित्र में दिखाए गए आवेशित कण A पर आवेशित कणों B और C के कारण आरोपित स्थिर वैद्युत् बल तथा विद्युत् क्षेत्र निर्धारित करें। इन कणों पर स्थित आवेशों के मान चित्र में दिखाए गए हैं।

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 19.

4C और 2C आवेश वाले दो आवेशित कणों को 1m लम्बे एक सीधे तार पर रखा गया है। आवेशों को जोड़ने वाली रेखा पर वह बिंदु निर्धारित करें जिस पर निकाय का विद्युत् विभव धन आवेश के सापेक्ष शून्य हो।

Ques 20.

परावैद्युत पदार्थ के ध्रुवण से आप क्या समझते हैं? सिद्ध करें कि जब किसी संधारित्र की प्लेटों के बीच परावैद्युत पदार्थ भर दिया जाता है तो उसकी धारिता का मान K गुना बढ़ जाता है जहां K पदार्थ का परावैद्युतांक है।

Ques 21.

1.5V बैटरी द्वारा आवेशित करने के फलस्वरूप किसी संधारित्र की ऊर्जा का मान 4.0 µJ है। यदि इस संधारित को 6.0V बैटरी द्वारा आवेशित किया जाए तो इसकी ऊर्जा का मान परिकलित करें।

Ques 22.

एक क्षैतिज, सीधा तार, जिसमें पश्चिम से पूर्व दिशा में 12.0 A धारा प्रवाहित हो रही है, पृथ्वी के चुंबकीय क्षेत्र B में रखा है। इस स्थान पर B पृथ्वी की सतह के समांतर है। B का परिमाण तथा इसकी दिशा क्रमशः 0.04 mT तथा उत्तर की ओर है। तार की 1 m लंबाई पर लगने वाला चुंबकीय बल परिकलित करें। यदि तार की इस लंबाई का द्रव्यमान 50 g है तो तार में प्रवाहित धारा का वह मान परिकलित करें जिसके कारण उत्पन्न चुंबकीय बल, तार के भार को संतुलित कर सके।

Ques 23.

एक अनंत लंबे सीधे तार में विद्युत् धारा प्रवाहित हो रही है। बायो-सावर्ट नियम का अनुप्रयोग कर सिद्ध करें कि तार के लंबवत् दिशा में स्थित किसी बिन्दु पर इस धारा के कारण उत्पन्न चुंबकीय क्षेत्र, तार से इस बिन्दु की दूरी के व्युत्क्रमानुपाती है।

Ques 24.

मुक्त आकाश में मैक्सवेल समीकरणों का प्रयोग करके विद्युत् तथा चुंबकीय क्षेत्र सदिशों के लिए तरंग समीकरण व्युत्पन्न करें।

Ques 25.

मुक्त आकाश में विद्युत् चुंबकीय तरंग के संगत विद्युत् क्षेत्र का व्यंजक है :

$\vec{E}=(800\text{Vm}^{-1})\hat{x}\sin(2\pi\times 10^{8}t+kz)$

तरंग की तरंग संख्या, आवृति तथा संचरण दिशा निर्धारित करें तथा संगत चुंबकीय क्षेत्र का परिमाण और दिशा निर्धारित करें।

Ques 26.

If ū is a constant vector show that $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}.$

Ques 27.

Determine the work done by a force $\mathbf{F}=(x+2y)\mathbf{i}+(x-y)\mathbf{j}$ in taking a particle along the curve $x(t)=2\cos t,\quad y(t)=4\sin t\quad\text{from}t=0\text{to}t=\frac{\pi}{4}.$

Ques 28.

Using Stokes' theorem, prove that curl of a conservative force field is zero everywhere.

Ques 29.

Determine the directional derivative of the scalar field $\phi=\ln(x^2+y^2+z^2)$ in the direction $(\mathbf{\hat{i}}+2\mathbf{\hat{j}}-\mathbf{\hat{k}})$ at the point (1,-1, 2).

Ques 30.

Ques 31.

Express your result both in the unit vector notation and as magnitude.

Ques 32.

Ques 33.

Ques 34.

The energy of a capacitor is 4.0 µJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 35.

A horizontal, straight wire carrying 12.0 A current from west to east is in the earth's magnetic field B. At this place, B is parallel to the surface of the earth, points to the north and its magnitude is 0.04 mT. Determine the magnetic force on 1 m length of the wire. If mass of this length of wire is 50 g, calculate the value of current in the wire so that its weight is balanced by the magnetic force.

Ques 36.

Ques 37.

Using Maxwell's equations in free space, derive the wave equation for the electric and magnetic field vectors.

Ques 38.

The expression of the electric field associated with an electromagnetic wave in vacuum is given by

$\mathbf{E}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 39.

यदि $\bar{u}$ अचर सदिश हो तो सिद्ध करें कि $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}$

Ques 40.

बल $\mathbf{F}=(x+2y)\mathbf{\hat{i}}+(x-y)\mathbf{\hat{j}}$ द्वारा वक्र $x(t)=2\cos t,\quad y(t)=4\sin t$ sint के अनुदिश किसी कण को $t=0\text{}t=\frac{\pi}{4}$ तक ले जाने में किया गया कार्य परिकलित करें।

Ques 41.

Ques 42.

अदिश क्षेत्र $\phi=\ln(x^2+y^2+z^2)$ के लिए बिंदु (1,-1, 2) पर $(\mathbf{\hat{i}}+2\mathbf{\hat{j}}-\mathbf{\hat{k}})$ की दिशा में दिक्-अवकलज प्राप्त करें।

Ques 43.

Ques 44.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 45.

Ques 46.

Ques 47.

Ques 48.

Ques 49.

Ques 50.

Ques 51.

$\mathbf{\overrightarrow{E}}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

Ques 52.

If $\vec{u}$ is a constant vector show that $\vec{\bigtriangledown}$ x( $\vec{u}$ x $\vec{r}$ )=2 $\vec{u}$

Ques 53.

Determine the work done by a force $\vec{F}=(x+2y)\hat{i}+(x-y)\hat{j}$ in taking a particle along the curve x(t) = 2cost;y(t) = 4 sint from t = 0 to $t=\tfrac{\pi}{4}$ .

Ques 54.

Using Stokes’ theorem, prove that curl of a conservative force field is zero everywhere.

Ques 55.

Determine the directional derivative of the scalar field $\phi=In(x^{2}+y^{2}+z^{2})$ in the direction $(\hat{i}+2\hat{j}-\hat{k})$ at the point (1,-1, 2).

Ques 56.

Ques 57.

Express your result both in the unit vector notation and as magnitude.

Ques 58.

Ques 59.

Ques 60.

The energy of a capacitor is 4.0 _uJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 61.

Ques 62.

Ques 63.

$\vec{E}=(800 Vm^{-1})$ $\hat{x}$ sin(2π x 10^{8 _t+kz)}

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 64.

यदि $\vec{u}$ अचर सदिश हो तो सिद्ध करें कि $\vec{\bigtriangledown}x(\vec{ux\vec{r}})=2\vec{u}$ |

Ques 65.

Ques 66.

Ques 67.

Ques 68.

Ques 69.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 70.

Ques 71.

Ques 72.

Ques 73.

Ques 74.

Ques 75.

Ques 76.

$\vec{E}=(800\text{Vm}^{-1})\hat{x}\sin(2\pi\times 10^{8}t+kz)$

Ques 77.

If ū is a constant vector show that $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}.$

Ques 78.

Determine the work done by a force $\mathbf{F}=(x+2y)\mathbf{i}+(x-y)\mathbf{j}$ in taking a particle along the curve $x(t)=2\cos t,\quad y(t)=4\sin t\quad\text{from}t=0\text{to}t=\frac{\pi}{4}.$

Ques 79.

Using Stokes' theorem, prove that curl of a conservative force field is zero everywhere.

Ques 80.

Determine the directional derivative of the scalar field $\phi=\ln(x^2+y^2+z^2)$ in the direction $(\mathbf{\hat{i}}+2\mathbf{\hat{j}}-\mathbf{\hat{k}})$ at the point (1,-1, 2).

Ques 81.

Ques 82.

Express your result both in the unit vector notation and as magnitude.

Ques 83.

Ques 84.

Ques 85.

The energy of a capacitor is 4.0 µJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 86.

Ques 87.

Ques 88.

Using Maxwell's equations in free space, derive the wave equation for the electric and magnetic field vectors.

Ques 89.

The expression of the electric field associated with an electromagnetic wave in vacuum is given by

$\mathbf{E}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 90.

यदि $\bar{u}$ अचर सदिश हो तो सिद्ध करें कि $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}$

Ques 91.

Ques 92.

Ques 93.

Ques 94.

Ques 95.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 96.

Ques 97.

Ques 98.

Ques 99.

Ques 100.

Ques 101.

Ques 102.

$\mathbf{\overrightarrow{E}}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

Ques 103.

If $\vec{u}$ is a constant vector show that $\vec{\bigtriangledown}$ x( $\vec{u}$ x $\vec{r}$ )=2 $\vec{u}$

Ques 104.

Determine the work done by a force $\vec{F}=(x+2y)\hat{i}+(x-y)\hat{j}$ in taking a particle along the curve x(t) = 2cost;y(t) = 4 sint from t = 0 to $t=\tfrac{\pi}{4}$ .

Ques 105.

Using Stokes’ theorem, prove that curl of a conservative force field is zero everywhere.

Ques 106.

Determine the directional derivative of the scalar field $\phi=In(x^{2}+y^{2}+z^{2})$ in the direction $(\hat{i}+2\hat{j}-\hat{k})$ at the point (1,-1, 2).

Ques 107.

Ques 108.

Express your result both in the unit vector notation and as magnitude.

Ques 109.

Ques 110.

Ques 111.

The energy of a capacitor is 4.0 _uJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 112.

Ques 113.

Ques 114.

$\vec{E}=(800 Vm^{-1})$ $\hat{x}$ sin(2π x 10^{8 _t+kz)}

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 115.

यदि $\vec{u}$ अचर सदिश हो तो सिद्ध करें कि $\vec{\bigtriangledown}x(\vec{ux\vec{r}})=2\vec{u}$ |

Ques 116.

Ques 117.

Ques 118.

Ques 119.

Ques 120.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 121.

Ques 122.

Ques 123.

Ques 124.

Ques 125.

Ques 126.

Ques 127.

$\vec{E}=(800\text{Vm}^{-1})\hat{x}\sin(2\pi\times 10^{8}t+kz)$

Ques 128.

If $\vec{u}$ is a constant vector show that $\vec{\bigtriangledown}$ x( $\vec{u}$ x $\vec{r}$ )=2 $\vec{u}$

Ques 129.

Determine the work done by a force $\vec{F}=(x+2y)\hat{i}+(x-y)\hat{j}$ in taking a particle along the curve x(t) = 2cost;y(t) = 4 sint from t = 0 to $t=\tfrac{\pi}{4}$ .

Ques 130.

Using Stokes’ theorem, prove that curl of a conservative force field is zero everywhere.

Ques 131.

Determine the directional derivative of the scalar field $\phi=In(x^{2}+y^{2}+z^{2})$ in the direction $(\hat{i}+2\hat{j}-\hat{k})$ at the point (1,-1, 2).

Ques 132.

Ques 133.

Express your result both in the unit vector notation and as magnitude.

Ques 134.

Ques 135.

Ques 136.

The energy of a capacitor is 4.0 _uJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 137.

Ques 138.

Ques 139.

$\vec{E}=(800 Vm^{-1})$ $\hat{x}$ sin(2π x 10^{8 _t+kz)}

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 140.

यदि $\vec{u}$ अचर सदिश हो तो सिद्ध करें कि $\vec{\bigtriangledown}x(\vec{ux\vec{r}})=2\vec{u}$ |

Ques 141.

Ques 142.

Ques 143.

Ques 144.

Ques 145.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 146.

Ques 147.

Ques 148.

Ques 149.

Ques 150.

Ques 151.

Ques 152.

$\vec{E}=(800\text{Vm}^{-1})\hat{x}\sin(2\pi\times 10^{8}t+kz)$

Ques 153.

If ū is a constant vector show that $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}.$

Ques 154.

Determine the work done by a force $\mathbf{F}=(x+2y)\mathbf{i}+(x-y)\mathbf{j}$ in taking a particle along the curve $x(t)=2\cos t,\quad y(t)=4\sin t\quad\text{from}t=0\text{to}t=\frac{\pi}{4}.$

Ques 155.

Using Stokes' theorem, prove that curl of a conservative force field is zero everywhere.

Ques 156.

Determine the directional derivative of the scalar field $\phi=\ln(x^2+y^2+z^2)$ in the direction $(\mathbf{\hat{i}}+2\mathbf{\hat{j}}-\mathbf{\hat{k}})$ at the point (1,-1, 2).

Ques 157.

Ques 158.

Express your result both in the unit vector notation and as magnitude.

Ques 159.

Ques 160.

Ques 161.

The energy of a capacitor is 4.0 µJ after it has been charged by a 1.5 V battery. Calculate its energy when it is charged by a 6.0 V battery.

Ques 162.

Ques 163.

Ques 164.

Using Maxwell's equations in free space, derive the wave equation for the electric and magnetic field vectors.

Ques 165.

The expression of the electric field associated with an electromagnetic wave in vacuum is given by

$\mathbf{E}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

Determine the wave number, frequency, the direction of propagation and the magnitude and direction of the magnetic field associated with the wave.

Ques 166.

यदि $\bar{u}$ अचर सदिश हो तो सिद्ध करें कि $\nabla\times(\mathbf{u}\times\mathbf{r})=2\mathbf{u}$

Ques 167.

Ques 168.

Ques 169.

Ques 170.

Ques 171.

आप अपना उत्तर एकक सदिश निरूपण तथा परिमाण दोनों पदों में लिखें।

Ques 172.

Ques 173.

Ques 174.

Ques 175.

Ques 176.

Ques 177.

Ques 178.

$\mathbf{\overrightarrow{E}}=(800\,\text{Vm}^{-1})\mathbf{\hat{x}}\sin(2\pi\times 10^8 t+kz)$

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IGNOU BPHCT 133 Electricity and Magnetism 2025 Solved Assignment

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IGNOU BSCM Assignments Jan - July 2025 - IGNOU University has uploaded its current session Assignment of the BSCM Programme for the session year 2025. Students of the BSCM Programme can now download Assignment questions from this page. Candidates have to compulsory download those assignments to get a permit of attending the Term End Exam of the IGNOU BSCM Programme.

Download a PDF soft copy of IGNOU BPHCT 133 Electricity and Magnetism BSCM Latest Solved Assignment for Session January 2025 - December 2025 in English Language.

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Students who are searching for IGNOU Four Year Under Graduate Programmes/Bachelor of Science (BSCM) Solved Assignments 2025 at low cost. We provide all Solved Assignments, Project reports for Masters & Bachelor students for IGNOU. Get better grades with our assignments! ensuring that our IGNOU Four Year Under Graduate Programmes/Bachelor of Science Solved Assignment meet the highest standards of quality and accuracy.Here you will find some assignment solutions for IGNOU BSCM Courses that you can download and look at. All assignments provided here have been solved.IGNOU BPHCT 133 SOLVED ASSIGNMENT 2025. Title Name BPHCT 133 English Solved Assignment 2025. Service Type Solved Assignment (Soft copy/PDF).

Are you an IGNOU student who wants to download IGNOU Solved Assignment 2024? IGNOU BACHELOR DEGREE PROGRAMMES Solved Assignment 2023-24 Session. IGNOU Solved Assignment and In this post, we will provide you with all solved assignments.

If you’ve arrived at this page, you’re looking for a free PDF download of the IGNOU BSCM Solved Assignment 2025. BSCM is for Four Year Under Graduate Programmes/Bachelor of Science.

IGNOU solved assignments are a set of questions or tasks that students must complete and submit to their respective study centers. The solved assignments are provided by IGNOU Academy and must be completed by the students themselves.

Course Name	Four Year Under Graduate Programmes/Bachelor of Science
Course Code	BSCM
Programm	BACHELOR DEGREE PROGRAMMES Courses
Language	English

IGNOU BPHCT 133 Solved Assignment

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IGNOU BPHCT 133 Assignment

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BPHCT 133 Assignment 2025

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IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI

IGNOU BPHCT 133 SOLVED ASSIGNMENT HINDI

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