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What is meant by the term complimentry close in a business letter?
The term complimentary close in a business letter is the term that is used before the signature of the letter. Some common complimentary close phrases include, sincerely, respectfully, yours truly and with gratitude among others.
What is meant by periodisation in relation to training?
Periodisation (in relation to training) is the different parts in the training programme.
What is measure meant close to the true size?
Measure meant close to the true size refers to the accuracy of a measurement in relation to the actual or true size of an object or quantity being measured. This means that the measured value closely corresponds to the real value without significant errors or discrepancies. It indicates the precision and reliability of the measurement process.
What is meant by nutral in relation to acids and alkalis?
solling on legs
What is meant by scrutiny?
It means close examination.
What is meant by relative complement?
The location of a place in relation to other places HOPES THIS HELPS
Unravel earthebni to make a nine letter word?
There are no nine letter words using those letters, there are two eight letters words: Caryotin and Tornadic. Perhaps you meant Dictionary (but that has 10 letters)
What is meant by the term values?
evaluate the concepts of value consensus and false consciousness in relation to the function of education.
What is meant by the term Value consensus?
evaluate the concepts of value consensus and false consciousness in relation to the function of education.
What is meant by brakin efficiency?
I think Braeking efficiency is the relation between the velocity and the time to stop something in movement.
What does acquainted?
a close friend. like a person u just meant
What is meant by symmetric reflexive and transitive property and also equivalence relation?
First, let's define an equivalence relation. An equivalence relation R is a collection of elements with a binary relation that satisfies this property:Reflexivity: ∀a ∈ R, a ~ aSymmetry: ∀a, b ∈ R, if a ~ b, then b ~ aTransitivity: ∀a, b, c ∈ R, if a ~ b and b ~ c, then a ~ c.
