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Maths-

General

Easy

Question

The equation of a plane passing through $left parenthesis 1 comma blank 2 comma blank minus 3 right parenthesis$ and $left parenthesis 00 comma 0 right parenthesis$ and perpendicular to the plane 3 $x minus 5 gamma plus 2 z equals 11$ is

$3 x + γ + \frac{5}{3} z = 0$
$4 x + γ + 2 z = 0$
$3 x - γ + \frac{Z}{3}$
$x + γ + z = 0$

The correct answer is: $x plus gamma plus z equals 0$

Related Questions to study

The planes $x plus gamma equals 0 comma gamma plus z equals 0$ and $x plus z equals 0$

The planes $x plus gamma equals 0 comma gamma plus z equals 0$ and $x plus z equals 0$

The plane $2 x minus 3 gamma plus 6 z minus 11 equals 0$ makes an angle $s i n to the power of negative 1 end exponent left parenthesis 0 right parenthesis$ with $chi$ ‐axis The value of’o’ is equal to

The plane $2 x minus 3 gamma plus 6 z minus 11 equals 0$ makes an angle $s i n to the power of negative 1 end exponent left parenthesis 0 right parenthesis$ with $chi$ ‐axis The value of’o’ is equal to

The Iocus represented by $x gamma plus gamma z equals 0$ is

The Iocus represented by $x gamma plus gamma z equals 0$ is

parallel

A directed line segment angles $c x comma beta comma r$ with the coordinate axes The value of $not stretchy sum subscript blank superscript blank c o s blank 2 alpha$ is always equal to

A directed line segment angles $c x comma beta comma r$ with the coordinate axes The value of $not stretchy sum subscript blank superscript blank c o s blank 2 alpha$ is always equal to

The direction cosines of two mutually perpendicular line are $l subscript 1 end subscript comma m subscript 1 end subscript comma n subscript 1 end subscript$ and $l subscript 2 end subscript comma m subscript 2 end subscript comma n subscript 2 end subscript$ The direction cosines of the line perpendicular to both the given line will be

The direction cosines of two mutually perpendicular line are $l subscript 1 end subscript comma m subscript 1 end subscript comma n subscript 1 end subscript$ and $l subscript 2 end subscript comma m subscript 2 end subscript comma n subscript 2 end subscript$ The direction cosines of the line perpendicular to both the given line will be

The projections of the line segment $A 8$ on the coordinate axes are $negative 9 , 12$ and $negative 8$ , respectively The direction cosines of the line segment $A 8$ are

The projections of the line segment $A 8$ on the coordinate axes are $negative 9 , 12$ and $negative 8$ , respectively The direction cosines of the line segment $A 8$ are

parallel

Consider the following statements:
Assertion (A): the plane $gamma plus z plus 1 equals 0$ is parallel to $chi$ ‐axis.
Reason (R): normal to the plane is parallel to $chi$ ‐axis. of these statements:

Consider the following statements:
Assertion (A): the plane $gamma plus z plus 1 equals 0$ is parallel to $chi$ ‐axis.
Reason (R): normal to the plane is parallel to $chi$ ‐axis. of these statements:

A variable plane passes through a fixed point $left parenthesis 0 comma blank b comma blank c right parenthesis$ and meets the coordinate axes in $A comma$ $B$ and $C$ The Iocus of the point common to the plane through $A comma$ $B$ and $C$ parallel to the coordinate planes is

A variable plane passes through a fixed point $left parenthesis 0 comma blank b comma blank c right parenthesis$ and meets the coordinate axes in $A comma$ $B$ and $C$ The Iocus of the point common to the plane through $A comma$ $B$ and $C$ parallel to the coordinate planes is

A line makes angles $c x comma$ $beta comma$ $r$ and $delta$ with the four diagonals of a cube, then $c o s to the power of 2 end exponent alpha plus c o s to the power of 2 end exponent beta plus c o s to the power of 2 end exponent r plus c o s to the power of 2 end exponent delta equals$

A line makes angles $c x comma$ $beta comma$ $r$ and $delta$ with the four diagonals of a cube, then $c o s to the power of 2 end exponent alpha plus c o s to the power of 2 end exponent beta plus c o s to the power of 2 end exponent r plus c o s to the power of 2 end exponent delta equals$

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If y = $square root of x. l o g subscript e end subscript x end root blank$ then $fraction numerator text dy end text over denominator text dx end text end fraction$ at x= e is

If y = $square root of x. l o g subscript e end subscript x end root blank$ then $fraction numerator text dy end text over denominator text dx end text end fraction$ at x= e is

$fraction numerator text d end text over denominator text dx end text end fraction open square brackets T a n to the power of negative 1 end exponent square root of fraction numerator text 1-cosx end text over denominator text 1+cosx end text end fraction end root close square brackets$ =

$fraction numerator text d end text over denominator text dx end text end fraction open square brackets T a n to the power of negative 1 end exponent square root of fraction numerator text 1-cosx end text over denominator text 1+cosx end text end fraction end root close square brackets$ =

A bird is flying towards south with a velocity 40 km/hr and a train is moving with a velocity 40 km/hr towards east. What is the velocity of the bird w.r.t. an observer in train

A bird is flying towards south with a velocity 40 km/hr and a train is moving with a velocity 40 km/hr towards east. What is the velocity of the bird w.r.t. an observer in train

Physics-General

parallel

If one of the rectangular components of a force P is 3P/5, the other component is

If one of the rectangular components of a force P is 3P/5, the other component is

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An object is placed 20 cm in front of a plano–convex lens of focal length 15 cm. The plane surface of the lens is silvered. The image will be formed at a distance

An object is placed 20 cm in front of a plano–convex lens of focal length 15 cm. The plane surface of the lens is silvered. The image will be formed at a distance

Physics-General

A ray of light is incident at the glass-water interface at an angle I, it emerges finally parallel to the surface of water, then the value of $mu$ _g would be:

A ray of light is incident at the glass-water interface at an angle I, it emerges finally parallel to the surface of water, then the value of $mu$ _g would be:

Physics-General

parallel

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