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Maths-

General

Easy

Question

In centre of the triangle formed by the lines y = x, y = 3x and y = 8 – 3x is

(1, 10)
(1, 3)
(1, 6)
(1/3, 10/3)

The correct answer is: (1, 6)

Related Questions to study

A lamp rated at 100 cd hangs over the middle of a round table with diameter 3 m at a height of 2 m. It is replaced by a lamp of 25 cd and the distance to the table is changed so that the illumination at the centre of the table remains as before. The illumination at edge of the table becomes X times the original. Then X is

A lamp rated at 100 cd hangs over the middle of a round table with diameter 3 m at a height of 2 m. It is replaced by a lamp of 25 cd and the distance to the table is changed so that the illumination at the centre of the table remains as before. The illumination at edge of the table becomes X times the original. Then X is

physics-General

Five lumen/watt is the luminous efficiency of a lamp and its luminous intensity is 35 candela. The power of the lamp is

Five lumen/watt is the luminous efficiency of a lamp and its luminous intensity is 35 candela. The power of the lamp is

physics-General

Lux is equal to

Lux is equal to

physics-General

parallel

A 60 watt bulb is hung over the center of a table $4 m cross times 4 m$ at a height of 3 m. The ratio of the intensities of illumination at a point on the centre of the edge and on the corner of the table is

A 60 watt bulb is hung over the center of a table $4 m cross times 4 m$ at a height of 3 m. The ratio of the intensities of illumination at a point on the centre of the edge and on the corner of the table is

physics-General

If f(x) is a polynomial of degree five with leading coefficient one such that f(1)=1²,f(2)=2²,f(3)=3²,f(4)=4²,f(5)=5² then

If f(x) is a polynomial of degree five with leading coefficient one such that f(1)=1²,f(2)=2²,f(3)=3²,f(4)=4²,f(5)=5² then

If f(x) = ax²+ bx + c such that f(p) + f(q) = 0 where a $not equal to$ 0 ; p , q $element of$ R then number of real roots of equation f(x) = 0in interval [p, q] is

If f(x) = ax²+ bx + c such that f(p) + f(q) = 0 where a $not equal to$ 0 ; p , q $element of$ R then number of real roots of equation f(x) = 0in interval [p, q] is

parallel

If f(x) is a differentiable function satisfying f(x+ y)= f(x)f(y) $straight for all$ x, y $element of$ R and f'(0)=2 then f(x)=

If f(x) is a differentiable function satisfying f(x+ y)= f(x)f(y) $straight for all$ x, y $element of$ R and f'(0)=2 then f(x)=

Maximum kinetic energy (E_k ) of a photoelectron varies with the frequency ( v ) of the incident radiation as

Maximum kinetic energy (E_k ) of a photoelectron varies with the frequency ( v ) of the incident radiation as

physics-General

The degree of the differential equation satisfying $square root of 1 plus x squared end root plus square root of 1 plus y squared end root equals A open parentheses x square root of 1 plus y squared end root minus y square root of 1 plus x squared end root close parentheses$ is

The degree of the differential equation satisfying $square root of 1 plus x squared end root plus square root of 1 plus y squared end root equals A open parentheses x square root of 1 plus y squared end root minus y square root of 1 plus x squared end root close parentheses$ is

parallel

If $x fraction numerator d y over denominator d x end fraction equals y left parenthesis log space y minus log space x plus 1 right parenthesis$ then the solution of the equation is :

If $x fraction numerator d y over denominator d x end fraction equals y left parenthesis log space y minus log space x plus 1 right parenthesis$ then the solution of the equation is :

A simple magnifying lens is used in such a way that an image is formed at 25 cm away from the eye. In order to have 10 times magnification, the focal length of the lens should be

A simple magnifying lens is used in such a way that an image is formed at 25 cm away from the eye. In order to have 10 times magnification, the focal length of the lens should be

physics-General

The differential equation of all circles which pass through the origin and whose centres lie on y-axis is

The differential equation of all circles which pass through the origin and whose centres lie on y-axis is

parallel

Let p, q $element of$ {1,2,3,4}.Then number of equation of the form px²+qx+1=0,having real roots ,is

Let p, q $element of$ {1,2,3,4}.Then number of equation of the form px²+qx+1=0,having real roots ,is

Number of values of 'p' for which the equation $open parentheses p squared minus 3 p plus 2 close parentheses x squared minus open parentheses p squared minus 5 p plus 4 close parentheses x plus p minus p squared equals 0$ possess more than two roots ,is:

Number of values of 'p' for which the equation $open parentheses p squared minus 3 p plus 2 close parentheses x squared minus open parentheses p squared minus 5 p plus 4 close parentheses x plus p minus p squared equals 0$ possess more than two roots ,is:

Statement-1- The number $blank to the power of 1000 end exponent C subscript 500 end subscript$ is not divisible by 11.Because
Statement-2- If p is a prime, the exponent of p in n! is $open square brackets fraction numerator n over denominator p end fraction close square brackets$ + $open square brackets fraction numerator n over denominator p to the power of 2 end exponent end fraction close square brackets$ + $open square brackets fraction numerator n over denominator p to the power of 3 end exponent end fraction close square brackets$ +……Where [x] denotes the greatest integer $less or equal than$ x.

Statement-1- The number $blank to the power of 1000 end exponent C subscript 500 end subscript$ is not divisible by 11.Because
Statement-2- If p is a prime, the exponent of p in n! is $open square brackets fraction numerator n over denominator p end fraction close square brackets$ + $open square brackets fraction numerator n over denominator p to the power of 2 end exponent end fraction close square brackets$ + $open square brackets fraction numerator n over denominator p to the power of 3 end exponent end fraction close square brackets$ +……Where [x] denotes the greatest integer $less or equal than$ x.

parallel

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