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#### The equation of the line passing through is

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#### Answer:The correct answer is:

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### Related Questions to study

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#### The line passing through and perpendicular to is

#### The line passing through and perpendicular to is

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#### The length of the perpendicular from (-1, π/6) to the line is

#### The length of the perpendicular from (-1, π/6) to the line is

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#### The point of intersection of the lines is

#### The point of intersection of the lines is

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#### The foot of the perpendicular from the point on the line is

#### The foot of the perpendicular from the point on the line is

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#### The sum of all the numbers that can be formed with the digits 2, 3, 4, 5 taken all at a time is (repetition is not allowed) :

#### The sum of all the numbers that can be formed with the digits 2, 3, 4, 5 taken all at a time is (repetition is not allowed) :

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#### Total number of divisors of 480, that are of the form 4n + 2, n 0, is equal to :

#### Total number of divisors of 480, that are of the form 4n + 2, n 0, is equal to :

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#### A person predicts the outcome of 20 cricket matches of his home team. Each match can result either in a win, loss or tie for the home team. Total number of ways in which he can make the predictions so that exactly 10 predictions are correct, is equal to :

#### A person predicts the outcome of 20 cricket matches of his home team. Each match can result either in a win, loss or tie for the home team. Total number of ways in which he can make the predictions so that exactly 10 predictions are correct, is equal to :

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#### If ^{9}P_{5} + 5 ^{9}P_{4} = ^{10}P_{r }, then r =

#### If ^{9}P_{5} + 5 ^{9}P_{4} = ^{10}P_{r }, then r =

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#### How many different nine digit numbers can be formed from the number 223355888 by rearranging its digits so that the odd digits occupy even position ?

#### How many different nine digit numbers can be formed from the number 223355888 by rearranging its digits so that the odd digits occupy even position ?

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maths-

#### The greatest possible number of points of intersections of 8 straight line and 4 circles is :

#### The greatest possible number of points of intersections of 8 straight line and 4 circles is :

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#### The number of proper divisors of 2p. 6q. 15^{r} is-

#### The number of proper divisors of 2p. 6q. 15^{r} is-

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#### If have a common factor then 'a' is equal to

#### If have a common factor then 'a' is equal to

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maths-

#### The graph of the quadratic polynomial y = ax^{2} + bx + c is as shown in the figure. Then :

#### The graph of the quadratic polynomial y = ax^{2} + bx + c is as shown in the figure. Then :

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#### For the quadratic polynomial f (x) = 4x^{2} – 8kx + k, the statements which hold good are

#### For the quadratic polynomial f (x) = 4x^{2} – 8kx + k, the statements which hold good are

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#### Graph of y = ax^{2} + bx + c = 0 is given adjacently. What conclusions can be drawn from this graph –

#### Graph of y = ax^{2} + bx + c = 0 is given adjacently. What conclusions can be drawn from this graph –

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