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Class XI-XII Tuition (PUC)

Class XI-XII Tuition (PUC)

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Tapas replied | 6 days ago

I encourage you in this attempt. Normally, the students having tuition do not pay enough attention to the teachers in their school. Utilize the teaching from your school teacher. Go through the portions (in your books) you learn in the school without a delay. Check what remains unclear. Ask questions in the class when the teacher is still continuing with the same topic. I assure,...  more»
I encourage you in this attempt. Normally, the students having tuition do not pay enough attention to the teachers in their school. Utilize the teaching from your school teacher. Go through the portions (in your books) you learn in the school without a delay. Check what remains unclear. Ask questions in the class when the teacher is still continuing with the same topic. I assure, you will be in good shape. No worries. This will develop much more confidence in you and that is very important for your future. Best wishes. «less

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Meera replied | 3 days ago

Though I am a tutor but still would suggest, it all depends upon the kind of interest you have for the subjects. For some subject you may have an inclination, for other you may not have. The subject for which you are lesser inclined, better go for a professional tutor of your choice.

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Amit 18 Oct in  Class XI-XII Tuition (PUC)

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M.l.sharma replied | 20 Nov

Again you have to tell about the place

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Ranganath replied | 23 Nov

Fee depends on experience of the trainer, city and locality where you reside, how far you're from tutor's place?

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J

Jeevan Mulkalla 25 Oct in  Class XI-XII Tuition (PUC), Accountancy (Class XI-XII Tuition (PUC))

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Debojyoti replied | 28 Nov

Rs. 1500 per month for all subjects. 3 days in a week consisting of 2 hours each day.

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Ranganath replied | 29 Nov

Rs 500 /hour, if you're visiting student's home.

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Rajkmar 11 Nov in  Class XI-XII Tuition (PUC)

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Arvind Kumar replied | 4 days ago

-cos

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Arvind Kumar replied | 4 days ago

(-cos2x)/2+(log(cos4x)/4

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B

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Daljit Kaur replied | 22 Nov

[(y)square] = 4ax.

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Pritesh replied | 26 Nov

Form forms of Standard Parabola are follows:
y^2=4ax ;
y^2=-4ax ;
x^2=4ay ;
x^2=-4ay

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S

Suman 5 days ago in  Class XI-XII Tuition (PUC)

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A

Ajay replied | 5 days ago

Total 25 types.

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Susant replied | 5 days ago

Substitute.
By parts.
Partial fraction methods for integration.

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D

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Daljit Kaur replied | 20 Nov

40314

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Azaz replied | 20 Nov

720*8-6=5754

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D

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Vijay replied | 23 Nov

x2 – y2 = a2.

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Sarvajeet Kumar replied | 4 days ago

Square of x - Square of y = Square of a.

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Ganesh 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Parabola

What is focal chord?

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Dilip replied | 2 days ago

If a line be drawn through the focus and parallel to the directrix, it will intersect the parabola at two points. The line segment connecting these two points is called the focal chord.

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Nirmal Bhasu replied | 2 days ago

The chord which passes through focus is called focal chord.

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Medha replied | 21 Nov

The Standard equation of Ellipse

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Sarvajeet Kumar replied | 4 days ago

The special form of an ellipse: square of (x/a)+square of (y/b)=1, a>b;
The major axis is (2a) on x-axis and minor axis (2b) y-axis and the eccentricity e<1.

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Ajay replied | 23 Nov

The direction of ellipse is based on its transverse axis. If its along x axis, its horizontal ellipse and if the axis is along y axis, its vertical ellipse.

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Sarvajeet Kumar replied | 4 days ago

In horizontal ellipse: square of (x/a)+square of (y/b)=1, a>b;
and in vertical ellipse: square of (x/a)+square of (y/b)=1, a

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P

Prakash 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Hyperbola

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Prateek replied | 19 Nov

It is a line such that the distance between the curve and the line approaches zero as they tend to infinity

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Anurag replied | 20 Nov

Those equation whose point of intersection meet at infinite.

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B

Balakrishnasingh 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Hyperbola

What is the director circle of hyperbola?

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Dilip replied | 2 days ago

Is a circle consisting of all points where two perpendicular tangent lines to the ellipse cross each other.

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Nirmal Bhasu replied | 2 days ago

The locus of point of intersection of perpendicular tangents to the hyperbola is a circle concentric with hyperbola and it is called as director circle. The equation of director circle of hyperbola x^2/a^2 -y^2/b^2 =1 is x^2+y^2=a^2-b^2.

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A

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Nishant Kumar replied | 17 Nov

Equilibrium constant = 55.3 @ certain temperature H2 (g) + I2 (g) = 2 HI (g)

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Yogesh replied | 28 Nov

1

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K

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Sarvajeet Kumar replied | 5 days ago

In an ellipse square of (x/a)+square of (y/b)=1, a>b;
The major axis is (2a) and minor axis (2b).

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Sanjeev replied | 5 days ago

No, doubt ellipse being elliptical in shape has two diameters, center being the origin of the axes in which longest and shortest diameters are aligned.

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C

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Sarvajeet Kumar replied | 4 days ago

m= the slope of the tangent= dy/dx
Tangent A: y= mx + square root( square of (am) + square of b), where m=the slope of the tangent=dy/dx
or at (x1, y1), xx1/square of a + yy1/square of b=1.

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S

Sample 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Hyperbola

What is the normal equation of hyperbola?

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Vikas replied | 3 days ago

X^2/a^2 - Y^2/b^2 = 1, Where a and b are constants. Let me know if your question was for the equation of Normal to the parabola rather.

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Dilip replied | 2 days ago

X^2/a^2 - y^2/b^2=1.

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K

Kalpana 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Hyperbola

What is the formula for finding the asymptote of hyperbola?

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Dilip replied | 2 days ago

Asymptotes of a hyperbola are the lines that pass through center of the hyperbola. The formula is y=+or- (b/a)x.

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Nirmal Bhasu replied | 2 days ago

There is no particular formula for finding asymptote of hyperbola. But there is a condition i.e., asymptote equation and hyperbola equations are differ by constant.

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K

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B

Bhaskar replied | 21 Nov

y=mx±?(a2m2?b2) where mm refers to the slope of a tangent line.

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Sarvajeet Kumar replied | 4 days ago

Tangent A: y= mx + square root( square of (am) - square of b), where m=the slope of the tangent=dy/dx.
or at (x1, y1), xx1/square of a - yy1/square of b=1.

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A

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Azaz replied | 20 Nov

1.7

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Sarvajeet Kumar replied | 5 days ago

(1+(1/square root 2)) or 1.7071

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S

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Daljit Kaur replied | 20 Nov

-cos x + sin x

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Hussam Uddin replied | 29 Nov

(-cosx) + (sinx).

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Neha 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Parabola

What is the slope of the tangent?

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Sarvajeet Kumar replied | 4 days ago

Slope = dy/dx.

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Sanjeev replied | 4 days ago

Differential of y/ differential of x.

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S

Sangeetha 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Hyperbola

What is the difference between the diameter and conjugate diameter?

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Nirmal replied | 4 days ago

Hello Sangeetha,
Two diameters are conjugate if each bisects the chords parallel to the other diameter. If you consider the Hyperbola and Parabola, things get a little complicated. It is much simpler in Circles and Ellipses. Consider reading this link if you want to know more.

http:/...  more»
Hello Sangeetha,
Two diameters are conjugate if each bisects the chords parallel to the other diameter. If you consider the Hyperbola and Parabola, things get a little complicated. It is much simpler in Circles and Ellipses. Consider reading this link if you want to know more.

http://www.grad.hr/geomteh3d/skripta/konj_promjeri_eng.html

Regards

Nirmal «less

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Rahul replied | 3 days ago

Hello Sangeetha,
If we talk about ellipse, any chord that passes through the center of an ellipse is call its diameter. It follows that the family of parallel chords define two diameters: one in the direction to which they are all parallel and the other the locus of their midpoints. Such two diameters are called conjugate.

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S

Sushmita 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Parabola

What do you mean by eccentricity?

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Saurabh replied | 6 days ago

It is a measure of how much the conic section deviates from being circular. In particular, the eccentricity of a circle is zero.

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Sarvajeet Kumar replied | 4 days ago

A conic section, or conic is the locus of a point which moves in a plane so that its distance from a fixed
point is in a constant ratio to its perpendicular distance from a fixed straight line and this constant ratio is
called eccentricity denoted by e .
Value of e Types of conics
e = 1 Parabola
0 < e < 1 Ellipse
e > 1 Hyperbola
e = 0 Circle
e...  more»
A conic section, or conic is the locus of a point which moves in a plane so that its distance from a fixed
point is in a constant ratio to its perpendicular distance from a fixed straight line and this constant ratio is
called eccentricity denoted by ‘e’.
Value of ‘e’ Types of conics
e = 1 Parabola
0 < e < 1 Ellipse
e > 1 Hyperbola
e = 0 Circle
e = Infinite Pair of straight lines «less

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M

Melvin 14 Nov in  Class XI-XII Tuition (PUC), Mathematics(Class XI-XII Tuition (PUC)), Parabola

What is the equation of tangent of slope m to the parabola?

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Srinivas replied | 27 Nov

y^2=4ax => y =mx+c; c=a/m.

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S

Srinivas replied | 28 Nov

y=mx+a/m.

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