Maths-

General

Easy

Question

# is equal to

- 0
- 1

Hint:

### A limit is a value that a function approaches as input and yields some value, according to the definition of limits in mathematics. Calculus and mathematical analysis depend on limits, which are also used to determine integrals, derivatives, and continuity. Here we have given and we have to find the solution to this.

## The correct answer is:

### Now we know that Limit describes the value that a function or sequence approaches when its input approaches a certain value. A connection between derivative and integral that causes them to both be defined by the idea of limit. Additionally, they are inverse operations of one another. The fundamental theorem of calculus is the name given to this property. Additionally, each of these is essential to contemporary science.

The area under the curve of the mathematical function f(x), which is plotted as a function of x, is referred to as the integral of a function. The slope of the curve for the mathematical function f(x), which is shown as a function of x, is referred to as a function's derivative.

Here we have given:

Calculus and mathematical analysis depend on limits, which are also used to determine integrals, derivatives, and continuity. A function with a value that approaches the input is said to have a limit. So the answer is 1/2 for the given expression.

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### Suppose the direction cosines of two lines are given by al+bm+cn=0 and fmn+gln+hlm=0 where f, g, h, a, b, c are arbitrary constants and l, m, n are direction cosines of the lines. On the basis of the above information answer the following For f=g=h=1 both lines satisfy the relation

All the above options are correct.

### Suppose the direction cosines of two lines are given by al+bm+cn=0 and fmn+gln+hlm=0 where f, g, h, a, b, c are arbitrary constants and l, m, n are direction cosines of the lines. On the basis of the above information answer the following For f=g=h=1 both lines satisfy the relation

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All the above options are correct.

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Therefore, the equation of the line becomes x+6y-5z=10.

### The lines and lie in a same plane. Based on this information answer the following. Equation of the plane containing both lines

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Therefore, the equation of the line becomes x+6y-5z=10.

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### The structures and represent :

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### Write the order of basic strength :

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### Let A(2,3,5), B(-1,3,2), are the vertices of a triangle and its median through A (i.e.) AD is equally inclined to the coordinate axes On the basis of the above information answer the following Equation of the plane containing the triangle ABC is

### Let A(2,3,5), B(-1,3,2), are the vertices of a triangle and its median through A (i.e.) AD is equally inclined to the coordinate axes On the basis of the above information answer the following Equation of the plane containing the triangle ABC is

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### Let A(2,3,5), B(-1,3,2), are the vertices of a triangle and its median through A (i.e.) AD is equally inclined to the coordinate axes On the basis of the above information answer the following Projection of AB on BC is

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### Let A(2,3,5), B(-1,3,2), are the vertices of a triangle and its median through A (i.e.) AD is equally inclined to the coordinate axes On the basis of the above information answer the following The value of is equal to

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Therefore, the equation becomes 7x-y+2z=9.

### Let two planes and are given On the basis of the above information, answer the following question: The image of plane P_{1} in the plane mirror P_{2} is

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Therefore, the equation becomes 7x-y+2z=9.

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= +

-> 3x +y = 5.

### Let two planes and are given On the basis of the above information, answer the following question: The equation of the bisector of angle of the planes P_{1} and P_{2} which not containing origin is

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= +

-> 3x +y = 5.