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Evaluate the following:
`sec^-1(sec (2pi)/3)`
Concept: undefined >> undefined
Evaluate the following:
`sec^-1(sec (5pi)/4)`
Concept: undefined >> undefined
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An integer m is said to be related to another integer n if m is a multiple of n. Check if the relation is symmetric, reflexive and transitive.
Concept: undefined >> undefined
Evaluate the following:
`sec^-1(sec (7pi)/3)`
Concept: undefined >> undefined
Evaluate the following:
`sec^-1(sec (9pi)/5)`
Concept: undefined >> undefined
Evaluate the following:
`sec^-1{sec (-(7pi)/3)}`
Concept: undefined >> undefined
Show that the relation '≥' on the set R of all real numbers is reflexive and transitive but not symmetric ?
Concept: undefined >> undefined
Give an example of a relation which is reflexive and symmetric but not transitive?
Concept: undefined >> undefined
Evaluate the following:
`sec^-1(sec (13pi)/4)`
Concept: undefined >> undefined
Give an example of a relation which is reflexive and transitive but not symmetric?
Concept: undefined >> undefined
Evaluate the following:
`sec^-1(sec (25pi)/6)`
Concept: undefined >> undefined
Give an example of a relation which is symmetric and transitive but not reflexive?
Concept: undefined >> undefined
Give an example of a relation which is symmetric but neither reflexive nor transitive?
Concept: undefined >> undefined
Give an example of a relation which is transitive but neither reflexive nor symmetric?
Concept: undefined >> undefined
Given the relation R = {(1, 2), (2, 3)} on the set A = {1, 2, 3}, add a minimum number of ordered pairs so that the enlarged relation is symmeteric, transitive and reflexive.
Concept: undefined >> undefined
Let A = {1, 2, 3} and R = {(1, 2), (1, 1), (2, 3)} be a relation on A. What minimum number of ordered pairs may be added to R so that it may become a transitive relation on A.
Concept: undefined >> undefined
Let A = {a, b, c} and the relation R be defined on A as follows: R = {(a, a), (b, c), (a, b)}. Then, write minimum number of ordered pairs to be added in R to make it reflexive and transitive.
Concept: undefined >> undefined
Defines a relation on N :
x > y, x, y ∈ N
Determine the above relation is reflexive, symmetric and transitive.
Concept: undefined >> undefined
Evaluate the following:
`\text(cosec)^-1(\text{cosec} pi/4)`
Concept: undefined >> undefined
Evaluate the following:
`cosec^-1(cosec (3pi)/4)`
Concept: undefined >> undefined
