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Question

The negation of the statement "If I become a teacher, then I will open a school", is :

I will become a teacher and and I will not open a school.
Either I will not become a teacher or I will not open a school.
Neither I will become a teacher nor I will open a school.
I will not become a teacher or I will open a school.

The correct answer is: I will become a teacher and and I will not open a school.

Let p: I become a teacher q : I will open a school Negation of $p rightwards arrow q$ is $tilde operator left parenthesis p rightwards arrow q right parenthesis equals p logical and tilde operator q$
i.e I will become a teacher and I will not open a school.

The value of the definite integral $stretchy integral subscript 0 end subscript superscript 1 end superscript open parentheses 1 plus e to the power of negative x to the power of 2 end exponent end exponent close parentheses d x$ is

So here we used the concept of integrals and simplified it. We can also solve it manually but it will take lot of time to come to final answer hence we used the minimum and maximum method which makes problem to solve easily. So the answer is non of these.

The value of the definite integral $stretchy integral subscript 0 end subscript superscript 1 end superscript open parentheses 1 plus e to the power of negative x to the power of 2 end exponent end exponent close parentheses d x$ is

Maths-General

General

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Suppos ef, f' andf'' are continuous on[0, e] and that $f times x f times 1 equals 1 text and end text stretchy integral subscript 1 end subscript superscript c end superscript fraction numerator f left parenthesis x right parenthesis over denominator x to the power of 2 end exponent end fraction d x equals fraction numerator 1 over denominator 2 end fraction$ then the value of $stretchy integral subscript 1 end subscript superscript e end superscript f to the power of ´ ´ end exponent left parenthesis x right parenthesis l n invisible function application x d x text equals - end text$

maths-General

General

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$I I subscript n end subscript equals stretchy integral subscript 0 end subscript superscript pi divided by 4 end superscript t a n to the power of n end exponent invisible function application x d x text end text$ ther $text end text stack l i m with n rightwards arrow infinity below blank subscript n end subscript I subscript n end subscript plus l subscript m end subscript 2 equals$

maths-General

General

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If $left parenthesis alpha beta comma right parenthesis$ is a point on the circle whose centre is on the x-axis and which touches the line x+y=0 at (2,-2), then the greatest value of a is

maths-General

General

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Equation of the circle of radius $square root of 2 text ´ containing the point end text left parenthesis 3 , 1 right parenthesis text and touching the line end text vertical line x minus 1 vertical line equals vertical line y minus 1 vertical line$ is

maths-General

General

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In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If AG=2,GF=13,FC=1 and HJ=7, then DE=

maths-General

General

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Two circles of unequal radii intersect in two distinct points P and Q. A line through P cuts 1st circle at A and 2nd circle at B. Let M be the mid point of AB. If the line MQ meets the 1st circle at X and the second circle at Z then M divides XZ internally in the ratio.

maths-General

General

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A circle touches the lines $y equals fraction numerator x over denominator square root of 3 end fraction comma y equals x square root of 3$ and has unit radius. If the centre of this circle lies in the first quadrant, then one possible equation of this circle is

maths-General

General

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From a point R(5, 8) two tangents RP and RQ are drawn to a given circle S = 0 whose radius is 5. If circumcentre of the triangle PQR is (2, 3), then the equation of circle S = 0 is

maths-General

General

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PA and PB are tangents to a circle S touching S at points A and B.C is a point on S in between A and B as shown in the figure. LCM is a tangent to S intersecting PA and PB in points L and M respectively.Then the perimeter of the triangle PLM depends on

maths-General

General

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$left parenthesis 1 , 2 square root of 2 right parenthesis$ is a point on circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 9$ locate the points on the given circle which are at 2 unit distance from $left parenthesis 1 , 2 square root of 2 right parenthesis$

maths-General

General

maths-

In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If Ag = 2, GF = 13, FC = 1 and HJ = 7, then DE equals

maths-General

General

maths-

If a line segment AM = a moves in the plane XOY remaining parallel to OX so that the left end point A slides along the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals a to the power of 2 end exponent comma text the locus of end text M text is end text$

maths-General

General

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The triangle PQR is inscribed in the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 25 text . end text$ If Q and R have coordinates (3, 4) and (-4, 3) respectively, then $angle Q P R$ is

maths-General

General

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For all values of m ÎR the line y-mx + m-1 = 0 cuts the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent minus 2 x minus 2 y plus 1 equals 0 text end text$ at an angle

maths-General

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The negation of the statement "If I become a teacher, then I will open a school", is :

I will become a teacher and and I will not open a school. Either I will not become a teacher or I will not open a school. Neither I will become a teacher nor I will open a school. I will not become a teacher or I will open a school.

The correct answer is: I will become a teacher and and I will not open a school.

Let p: I become a teacher q : I will open a school Negation of is i.e I will become a teacher and I will not open a school.

Related Questions to study

The value of the definite integral is

The value of the definite integral is

Suppos ef, f' andf'' are continuous on[0, e] and that then the value of

Suppos ef, f' andf'' are continuous on[0, e] and that then the value of

ther

ther

If is a point on the circle whose centre is on the x-axis and which touches the line x+y=0 at (2,-2), then the greatest value of a is

If is a point on the circle whose centre is on the x-axis and which touches the line x+y=0 at (2,-2), then the greatest value of a is

Equation of the circle of radius is

Equation of the circle of radius is

In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If AG=2,GF=13,FC=1 and HJ=7, then DE=

In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If AG=2,GF=13,FC=1 and HJ=7, then DE=

Two circles of unequal radii intersect in two distinct points P and Q. A line through P cuts 1st circle at A and 2nd circle at B. Let M be the mid point of AB. If the line MQ meets the 1st circle at X and the second circle at Z then M divides XZ internally in the ratio.

Two circles of unequal radii intersect in two distinct points P and Q. A line through P cuts 1st circle at A and 2nd circle at B. Let M be the mid point of AB. If the line MQ meets the 1st circle at X and the second circle at Z then M divides XZ internally in the ratio.

A circle touches the lines and has unit radius. If the centre of this circle lies in the first quadrant, then one possible equation of this circle is

A circle touches the lines and has unit radius. If the centre of this circle lies in the first quadrant, then one possible equation of this circle is

From a point R(5, 8) two tangents RP and RQ are drawn to a given circle S = 0 whose radius is 5. If circumcentre of the triangle PQR is (2, 3), then the equation of circle S = 0 is

From a point R(5, 8) two tangents RP and RQ are drawn to a given circle S = 0 whose radius is 5. If circumcentre of the triangle PQR is (2, 3), then the equation of circle S = 0 is

PA and PB are tangents to a circle S touching S at points A and B.C is a point on S in between A and B as shown in the figure. LCM is a tangent to S intersecting PA and PB in points L and M respectively.Then the perimeter of the triangle PLM depends on

PA and PB are tangents to a circle S touching S at points A and B.C is a point on S in between A and B as shown in the figure. LCM is a tangent to S intersecting PA and PB in points L and M respectively.Then the perimeter of the triangle PLM depends on

is a point on circle locate the points on the given circle which are at 2 unit distance from

is a point on circle locate the points on the given circle which are at 2 unit distance from

In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If Ag = 2, GF = 13, FC = 1 and HJ = 7, then DE equals

In the adjoining figure, the circle meets the sides of an equilateral triangle at six points. If Ag = 2, GF = 13, FC = 1 and HJ = 7, then DE equals

If a line segment AM = a moves in the plane XOY remaining parallel to OX so that the left end point A slides along the circle

If a line segment AM = a moves in the plane XOY remaining parallel to OX so that the left end point A slides along the circle

The triangle PQR is inscribed in the circle If Q and R have coordinates (3, 4) and (-4, 3) respectively, then is

The triangle PQR is inscribed in the circle If Q and R have coordinates (3, 4) and (-4, 3) respectively, then is

For all values of m ÎR the line y-mx + m-1 = 0 cuts the circle at an angle

For all values of m ÎR the line y-mx + m-1 = 0 cuts the circle at an angle

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I will become a teacher and and I will not open a school.
Either I will not become a teacher or I will not open a school.
Neither I will become a teacher nor I will open a school.
I will not become a teacher or I will open a school.

Let p: I become a teacher q : I will open a school Negation of $p rightwards arrow q$ is $tilde operator left parenthesis p rightwards arrow q right parenthesis equals p logical and tilde operator q$
i.e I will become a teacher and I will not open a school.

The value of the definite integral $stretchy integral subscript 0 end subscript superscript 1 end superscript open parentheses 1 plus e to the power of negative x to the power of 2 end exponent end exponent close parentheses d x$ is

The value of the definite integral $stretchy integral subscript 0 end subscript superscript 1 end superscript open parentheses 1 plus e to the power of negative x to the power of 2 end exponent end exponent close parentheses d x$ is

If $left parenthesis alpha beta comma right parenthesis$ is a point on the circle whose centre is on the x-axis and which touches the line x+y=0 at (2,-2), then the greatest value of a is

If $left parenthesis alpha beta comma right parenthesis$ is a point on the circle whose centre is on the x-axis and which touches the line x+y=0 at (2,-2), then the greatest value of a is

Equation of the circle of radius $square root of 2 text ´ containing the point end text left parenthesis 3 , 1 right parenthesis text and touching the line end text vertical line x minus 1 vertical line equals vertical line y minus 1 vertical line$ is

Equation of the circle of radius $square root of 2 text ´ containing the point end text left parenthesis 3 , 1 right parenthesis text and touching the line end text vertical line x minus 1 vertical line equals vertical line y minus 1 vertical line$ is

A circle touches the lines $y equals fraction numerator x over denominator square root of 3 end fraction comma y equals x square root of 3$ and has unit radius. If the centre of this circle lies in the first quadrant, then one possible equation of this circle is

A circle touches the lines $y equals fraction numerator x over denominator square root of 3 end fraction comma y equals x square root of 3$ and has unit radius. If the centre of this circle lies in the first quadrant, then one possible equation of this circle is

$left parenthesis 1 , 2 square root of 2 right parenthesis$ is a point on circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 9$ locate the points on the given circle which are at 2 unit distance from $left parenthesis 1 , 2 square root of 2 right parenthesis$

$left parenthesis 1 , 2 square root of 2 right parenthesis$ is a point on circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 9$ locate the points on the given circle which are at 2 unit distance from $left parenthesis 1 , 2 square root of 2 right parenthesis$

If a line segment AM = a moves in the plane XOY remaining parallel to OX so that the left end point A slides along the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals a to the power of 2 end exponent comma text the locus of end text M text is end text$

If a line segment AM = a moves in the plane XOY remaining parallel to OX so that the left end point A slides along the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals a to the power of 2 end exponent comma text the locus of end text M text is end text$

The triangle PQR is inscribed in the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 25 text . end text$ If Q and R have coordinates (3, 4) and (-4, 3) respectively, then $angle Q P R$ is

The triangle PQR is inscribed in the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent equals 25 text . end text$ If Q and R have coordinates (3, 4) and (-4, 3) respectively, then $angle Q P R$ is

For all values of m ÎR the line y-mx + m-1 = 0 cuts the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent minus 2 x minus 2 y plus 1 equals 0 text end text$ at an angle

For all values of m ÎR the line y-mx + m-1 = 0 cuts the circle $x to the power of 2 end exponent plus y to the power of 2 end exponent minus 2 x minus 2 y plus 1 equals 0 text end text$ at an angle