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Question

Identify transitive and Intransitive verbs from below sentence:
I couldn’t face him today.

The correct answer is: Transitive verb


    A verb can be described as transitive or intransitive based on whether it requires an object to express a complete thought or not. A transitive verb is one that only makes sense if it exerts its action on an object. An intransitive verb will make sense without one. Some verbs may be used both ways.

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    Maths-

    straight i to the power of straight x plus straight i to the power of straight n plus 1 end exponent plus straight i to the power of straight n plus 2 end exponent plus straight i to the power of straight n plus 3 end exponent equals horizontal ellipsis horizontal ellipsis horizontal ellipsis horizontal ellipsis

    straight i to the power of straight x plus straight i to the power of straight n plus 1 end exponent plus straight i to the power of straight n plus 2 end exponent plus straight i to the power of straight n plus 3 end exponent equals horizontal ellipsis horizontal ellipsis horizontal ellipsis horizontal ellipsis

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    The smallest positive number n for which left parenthesis 1 plus i right parenthesis to the power of 2 n end exponent equals left parenthesis 1 minus i right parenthesis to the power of 2 x end exponent is

    The smallest positive number n for which left parenthesis 1 plus i right parenthesis to the power of 2 n end exponent equals left parenthesis 1 minus i right parenthesis to the power of 2 x end exponent is

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    The smallest positive integer n for which open parentheses fraction numerator 1 plus i over denominator 1 minus i end fraction close parentheses to the power of n equals negative 1 is

    The smallest positive integer n for which open parentheses fraction numerator 1 plus i over denominator 1 minus i end fraction close parentheses to the power of n equals negative 1 is

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    If n is an odd integer, straight i equals square root of negative 1 end root then (1+i)6n+(1-i)6n is equal to

    If n is an odd integer, straight i equals square root of negative 1 end root then (1+i)6n+(1-i)6n is equal to

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    If cos⁡ (θ-α)=a, sin ⁡(θ-β)=b then cos⁡(α - β)+2 ab sin⁡ (α-β) is

    If cos⁡ (θ-α)=a, sin ⁡(θ-β)=b then cos⁡(α - β)+2 ab sin⁡ (α-β) is

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    If cos ⁡B cos⁡ C+ sin⁡ B sin⁡ Csin2⁡ A=1 then triangle ABC is

    If cos ⁡B cos⁡ C+ sin⁡ B sin⁡ Csin2⁡ A=1 then triangle ABC is

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    Ortho centre divides the Circum centre and Centroid externally in the ratio

    Ortho centre divides the Circum centre and Centroid externally in the ratio

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    A wire of length L and radius r is fixed at one end. When a stretching force F is applied at free end, the elongation in the wire is l .When another wire of same material but of length 2L and radius 2r, also fixed at one end is stretched by a force 2F applied at free end, then elongation in the second wire will be

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    If in the above question, the Young’s modulus of the material is Y , the value of extension x is

    If in the above question, the Young’s modulus of the material is Y , the value of extension x is

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    The breaking stress for a substance is 10 to the power of 6 straight N divided by straight m squared. What length of the wire of this substance should be suspended vertically so that the wire breaks under its own weight? (Given : density of material of the wire equals 4 cross times 10 cubed kg divided by straight m cubed and g equals 10 straight m divided by straight s squared)

    The breaking stress for a substance is 10 to the power of 6 straight N divided by straight m squared. What length of the wire of this substance should be suspended vertically so that the wire breaks under its own weight? (Given : density of material of the wire equals 4 cross times 10 cubed kg divided by straight m cubed and g equals 10 straight m divided by straight s squared)

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    In the previous question, the work done in spraying is

    In the previous question, the work done in spraying is

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