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Find the equation of the normal to the circle x2 + y2 - 8x - 2y + 12 = 0 at the point whose ordinate is - 1 and the sum of ordinate and abscissa is 2?
What will be the value of the co-ordinate whose position of a particle moving along the parabola y2 = 4x at which the rate at of increase of the abscissa is twice the rate of increase of the ordinate?
In a cubic parabola, if the value of x co-ordinate is 7, radius of the curve is given as 42.69m and the length of the curve as 24m. Find the y co-ordinate.
Statement I Exponential probability distribution has the mean = $$\frac{1}{\mu }$$ and variance = $$\frac{1}{{{\mu ^2}}}$$
Statement II The mean, median and mode do not coincide in the normal distribution.
Statement III The binomial distribution is symmetrical for any value of p (probability of success).
Set A contains points whose abscissa and ordinate are both natural numbers. Point B, an element in set A has the property that the sum of the distances from point B to point (3,0) and the point (0,5) is the lowest among all elements in set A. What is the sum of abscissa and ordinate of point B?
Which of the co-ordinate represents X co-ordinate in (6,8,9)?
Which of the co-ordinate represents Y co-ordinate in (6,8,9)?
Which of the co-ordinate represents Z co-ordinate in (6,8,9)?
Co-ordinate compression can only be applied in a co-ordinate system problem.
In the dependent equatorial system, first co-ordinate represents on _________ and second co-ordinate represents on ____________