General
General
Easy

Question

Complete the following sentence with a co-ordinating conjunction.
Would you rather have cheese _______bologna on your sandwich?

  1. For
  2. Nor
  3. Or
  4. So

The correct answer is: Or


    Explanation-Co-ordinating conjunctions co-ordinate or join two or more sentences, main clauses, words or other parts of speech which are of same syntactic importance. Among the given options ‘OR’ is the co-ordinating conjunction that is joining the two sentences. Hence opt c is the correct answer.

    Related Questions to study

    General
    General

    Identify synonym for the word ‘reflexive’.

    Explanation- Synonyms are usually the words that have same meaning to the other word. The word compulsory also has same meaning as that of the word ‘reflexive’. Hence opt a is the correct answer.

    Identify synonym for the word ‘reflexive’.

    GeneralGeneral
    Explanation- Synonyms are usually the words that have same meaning to the other word. The word compulsory also has same meaning as that of the word ‘reflexive’. Hence opt a is the correct answer.
    General
    General

    Which of the following words is an example of three letter consonant blend.

    Explanation-Three letter consonant blends are made up of three consonants that are not separated by any vowels. Among the given options shrub is the only word that is made up of consonants and are not separated by any vowels. The other words have vowels in them. Hence opt d is the correct answer.

    Which of the following words is an example of three letter consonant blend.

    GeneralGeneral
    Explanation-Three letter consonant blends are made up of three consonants that are not separated by any vowels. Among the given options shrub is the only word that is made up of consonants and are not separated by any vowels. The other words have vowels in them. Hence opt d is the correct answer.
    General
    General

    Identify synonym for the word ‘drawing out’.

    Explanation- Synonyms are usually the words that have same meaning to the other word. The word elongate also has same meaning as that of the word ‘drawing out’. Hence opt b is the correct answer.

    Identify synonym for the word ‘drawing out’.

    GeneralGeneral
    Explanation- Synonyms are usually the words that have same meaning to the other word. The word elongate also has same meaning as that of the word ‘drawing out’. Hence opt b is the correct answer.
    parallel
    General
    General

    Choose the word from the following that starts with “Un”.

    Explanation-Unhealthy is the only word among the given options that starts with “Un”. The remaining three words starts with “Dis”. Hence opt a is the correct answer.

    Choose the word from the following that starts with “Un”.

    GeneralGeneral
    Explanation-Unhealthy is the only word among the given options that starts with “Un”. The remaining three words starts with “Dis”. Hence opt a is the correct answer.
    General
    General

    Identify the adjective that starts with letter ’I’ among the following.

    Explanation- Among the given options interesting is the adjective that is starting with the letter ‘I’. Hence opt a is the correct answer

    Identify the adjective that starts with letter ’I’ among the following.

    GeneralGeneral
    Explanation- Among the given options interesting is the adjective that is starting with the letter ‘I’. Hence opt a is the correct answer
    General
    General

    Identify the word that starts with ‘I’

    Explanation- Among the given options ‘Instruction’ is the word that is starting with the letter ‘I’. Hence opt c is the correct answer

    Identify the word that starts with ‘I’

    GeneralGeneral
    Explanation- Among the given options ‘Instruction’ is the word that is starting with the letter ‘I’. Hence opt c is the correct answer
    parallel
    General
    General

    Identify antonym for the word ‘dismantle’.

    Explanation- Antonyms are usually the words that have opposite meaning to the other word. The word assemble has exactly opposite meaning as that of the word ‘dismantle’. Hence opt d is the correct answer

    Identify antonym for the word ‘dismantle’.

    GeneralGeneral
    Explanation- Antonyms are usually the words that have opposite meaning to the other word. The word assemble has exactly opposite meaning as that of the word ‘dismantle’. Hence opt d is the correct answer
    General
    General

    Identify singular noun among the following

    Explanation- Singular noun is a noun that refers only to one person, place or thing. Hence opt a is the correct answer.

    Identify singular noun among the following

    GeneralGeneral
    Explanation- Singular noun is a noun that refers only to one person, place or thing. Hence opt a is the correct answer.
    General
    General

    Select the most appropriate synonym of the given word ASSERTION

    Explanation-The word Assertion means a solemn and often public declaration of truth or existence of something. The synonyms of word Assertion are declaration, affirmation, claim. Hence we can say that the word Declaration is same in meaning.

    Select the most appropriate synonym of the given word ASSERTION

    GeneralGeneral
    Explanation-The word Assertion means a solemn and often public declaration of truth or existence of something. The synonyms of word Assertion are declaration, affirmation, claim. Hence we can say that the word Declaration is same in meaning.
    parallel
    General
    General

    Select the most appropriate synonym of the given word ASSERTION

    Explanation-The word Assertion means a solemn and often public declaration of truth or existence of something. The synonyms of word Assertion are declaration, affirmation, claim. Hence we can say that the word Declaration is same in meaning.

    Select the most appropriate synonym of the given word ASSERTION

    GeneralGeneral
    Explanation-The word Assertion means a solemn and often public declaration of truth or existence of something. The synonyms of word Assertion are declaration, affirmation, claim. Hence we can say that the word Declaration is same in meaning.
    General
    Maths-

    Prove that square root of 5 is an irrational number.

    Let's assume that square root of 5 is a rational number.
    Step 1 of 2:
    If  square root of 5 is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.
    SO,fraction numerator square root of 5 over denominator 1 end fraction equals p over q
    square root of 5 q equals p
    Squaring both sides
    5 q squared equals p squared  ......  (1)
    q squared equals p squared over 5
    This means  can be divided by 5
    Step 2 of 2:
    So if  p squared can be divided by 5, then  can also be divided by 5
    So, let’s say p over 5 equals r
    p equals 5 r
    Squaring both sides
    p squared equals 25 r squared
    Putting the value of  in equation (1)
    5 q squared equals 25 r squared
    q squared equals 5 r squared
    q squared over 5 equals r squared
    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that  square root of 5 is a rational number. So, we conclude that square root of 5 is an irrational number.

    Prove that square root of 5 is an irrational number.

    Maths-General
    Let's assume that square root of 5 is a rational number.
    Step 1 of 2:
    If  square root of 5 is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.
    SO,fraction numerator square root of 5 over denominator 1 end fraction equals p over q
    square root of 5 q equals p
    Squaring both sides
    5 q squared equals p squared  ......  (1)
    q squared equals p squared over 5
    This means  can be divided by 5
    Step 2 of 2:
    So if  p squared can be divided by 5, then  can also be divided by 5
    So, let’s say p over 5 equals r
    p equals 5 r
    Squaring both sides
    p squared equals 25 r squared
    Putting the value of  in equation (1)
    5 q squared equals 25 r squared
    q squared equals 5 r squared
    q squared over 5 equals r squared
    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that  square root of 5 is a rational number. So, we conclude that square root of 5 is an irrational number.
    General
    Maths-

    Prove that square root of 5 is an irrational number.

    Hint:
    The real numbers which cannot be expressed in the form of p/q(where p and q are integers and q ≠ 0) are known as irrational numbers. In the given question we are asked to prove if   is irrational number. To do so we use the method of contradiction.
    Solution
    Let's assume that  is a rational number.
    Step 1 of 2:
    If  is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.

    So,fraction numerator square root of 5 over denominator 1 end fraction equals p over q

    square root of 5q = p

    Squaring both sides,

    5q= p2

    q2=p squared over 5
    This means p2  can be divided by 5
    Step 2 of 2:
    So if p2 can be divided by 5, then p can also be divided by 5

      So, let’s sayp over 5 equals r

    p=5r

    Squaring both sides

    p squared equals 25 r squared

    Putting the value of p2 in eq-1

    5 q squared equals 25 r squared

    q squared equals 5 r squared

    q squared over 5 equals r squared

    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that square root of 5  is a rational number. So, we conclude that square root of 5 is an irrational number.

    Prove that square root of 5 is an irrational number.

    Maths-General
    Hint:
    The real numbers which cannot be expressed in the form of p/q(where p and q are integers and q ≠ 0) are known as irrational numbers. In the given question we are asked to prove if   is irrational number. To do so we use the method of contradiction.
    Solution
    Let's assume that  is a rational number.
    Step 1 of 2:
    If  is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.

    So,fraction numerator square root of 5 over denominator 1 end fraction equals p over q

    square root of 5q = p

    Squaring both sides,

    5q= p2

    q2=p squared over 5
    This means p2  can be divided by 5
    Step 2 of 2:
    So if p2 can be divided by 5, then p can also be divided by 5

      So, let’s sayp over 5 equals r

    p=5r

    Squaring both sides

    p squared equals 25 r squared

    Putting the value of p2 in eq-1

    5 q squared equals 25 r squared

    q squared equals 5 r squared

    q squared over 5 equals r squared

    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that square root of 5  is a rational number. So, we conclude that square root of 5 is an irrational number.

    parallel
    General
    Maths-

    State if 0.24758326…. is a rational number or irrational number with a suitable explanation.

    The given number is 0.24758326….
    Step 1 of 2:
    In this step, we will check if the given is non-terminating or not and if the number is not non-terminating then it is a rational number. As the given number 0.24758326…. is non-terminating so let's proceed to our next step.
    Step 2 of 2:
    In this step, we will check if the given is non-repeating or not and if the number is not non-repeating then it is a rational number. An example of a repeating number is 0.333333…… So, the given number 0.24758326…. is non-repeating.
    Final Answer:
    As the given number 0.24758326…. is non-repeating and non-terminating. Hence, 0.24758326…. is an irrational number.

    State if 0.24758326…. is a rational number or irrational number with a suitable explanation.

    Maths-General
    The given number is 0.24758326….
    Step 1 of 2:
    In this step, we will check if the given is non-terminating or not and if the number is not non-terminating then it is a rational number. As the given number 0.24758326…. is non-terminating so let's proceed to our next step.
    Step 2 of 2:
    In this step, we will check if the given is non-repeating or not and if the number is not non-repeating then it is a rational number. An example of a repeating number is 0.333333…… So, the given number 0.24758326…. is non-repeating.
    Final Answer:
    As the given number 0.24758326…. is non-repeating and non-terminating. Hence, 0.24758326…. is an irrational number.
    General
    Maths-

    Prove that square root of 5 is an irrational number.

    square root of 5Hint:
    The real numbers which cannot be expressed in the form of p/q(where p and q are integers and q ≠ 0) are known as irrational numbers. In the given question we are asked to prove if   is irrational number. To do so we use the method of contradiction.
    Solution
    Let's assume that  is a
    rational number.
    Step 1 of 2:
    If  is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.

    So,fraction numerator square root of 5 over denominator 1 end fraction equals p over q

    square root of 5q = p

    Squaring both sides,

    5q= p2

    q2=p squared over 5
    This means p2  can be divided by 5
    Step 2 of 2:
    So if p2 can be divided by 5, then p can also be divided by 5

      So, let’s sayp over 5 equals r

    p=5r

    Squaring both sides

    p squared equals 25 r squared

    Putting the value of p2 in eq-1

    5 q squared equals 25 r squared
q squared equals 5 r squared
q squared over 5 equals r squared
    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that square root of 5  is a rational number. So, we conclude that square root of 5 is an irrational number.

    Prove that square root of 5 is an irrational number.

    Maths-General
    square root of 5Hint:
    The real numbers which cannot be expressed in the form of p/q(where p and q are integers and q ≠ 0) are known as irrational numbers. In the given question we are asked to prove if   is irrational number. To do so we use the method of contradiction.
    Solution
    Let's assume that  is a rational number.
    Step 1 of 2:
    If  is rational, that means it can be written in the form of p/q, where p and q integers that have no common factor other than 1 i.e. they are coprime than 1 and q ≠ 0.

    So,fraction numerator square root of 5 over denominator 1 end fraction equals p over q

    square root of 5q = p

    Squaring both sides,

    5q= p2

    q2=p squared over 5
    This means p2  can be divided by 5
    Step 2 of 2:
    So if p2 can be divided by 5, then p can also be divided by 5

      So, let’s sayp over 5 equals r

    p=5r

    Squaring both sides

    p squared equals 25 r squared

    Putting the value of p2 in eq-1

    5 q squared equals 25 r squared
q squared equals 5 r squared
q squared over 5 equals r squared
    So, this means q² is divisible by 5 and so q is also divisible by 5.
    Final Answer: p and q both are divisible 5 but we assumed that p and q are coprime and this contradiction has arisen because of our incorrect assumption that square root of 5  is a rational number. So, we conclude that square root of 5 is an irrational number.

    General
    Maths-


    The line in the xy-plane above represents the relationship between the height h(x), in feet, and the base diameter x , in feet, for cylindrical Doric columns in ancient Greek architecture. How much greater is the height of a Doric column that has a base diameter of 5 feet than the height of a Doric column that has a base diameter of 2 feet?

    Explanation:
    • We have given a graph that relates the height of the cylinder with the diameter of the base.
    • We have to find the difference between the height of the cylinder when the diameter is  2 feet and 5 feet 
    • First, we will check the height of the cylinder at both given base diameters using the graph. And then we will find the height difference.
    • Step 1 of 1:
      The given graph is
    • According to the graph, when the base diameter is 2 feet, the height is 14 feet
    • And, when the diameter is 5 feet, the height is .35 feet
    • So, The difference between the height is
    • =35-14
    • =21 feet 
    • Hence, Option C is correct.


    The line in the xy-plane above represents the relationship between the height h(x), in feet, and the base diameter x , in feet, for cylindrical Doric columns in ancient Greek architecture. How much greater is the height of a Doric column that has a base diameter of 5 feet than the height of a Doric column that has a base diameter of 2 feet?

    Maths-General
    Explanation:
    • We have given a graph that relates the height of the cylinder with the diameter of the base.
    • We have to find the difference between the height of the cylinder when the diameter is  2 feet and 5 feet 
    • First, we will check the height of the cylinder at both given base diameters using the graph. And then we will find the height difference.
    • Step 1 of 1:
      The given graph is
    • According to the graph, when the base diameter is 2 feet, the height is 14 feet
    • And, when the diameter is 5 feet, the height is .35 feet
    • So, The difference between the height is
    • =35-14
    • =21 feet 
    • Hence, Option C is correct.
    parallel

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