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What is a type of statement that can be used to justify the steps of a proof?
Wiki User
∙ 10y ago
conclusion
Wiki User
∙ 10y ago
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What type of statement cannot be used to explain the steps of a proof?
A logically inconsistent statement.
What does justify your selection mean?
This statement means that you need to justify the choice of your selection. For example, if you choose a specific type of variable i.e., nominal, interval, etc. You need to show proof as to how you can statistically justify why you choose this particular variable. How can you justify the outcome of this type of variable chosen.
this statement was intended to justify which type of policy?
imperialism
The statement was intended to justify which type of policy?
The statement was intended to justify a social welfare policy that aims to address income inequality and support those in need.
What is a type of proof in which the statement is being proved is assumed to be false?
It is a type of indirect proof: more specifically, a proof by contradiction.
How do you do mathematical proof?
Proving statements can be challenging if you are not used to know some math definitions and forms. This is the pre-requisites of proving things! Math maturity is the plus. Math maturity is the term that describes the mixture of mathematical experience and insight that can't be learned. If you have some feelings of understanding the theorems and proofs, you will be able to work out the proof by yourself!Formulating a proof all depends on the statement given, though the steps of proving statements are usually the same. Here, I list some parts in formulating the proof in terms of general length of the proof."Let/assume [something something]. Prove that [something something]"Read the whole statement several times.Start off with what is given for the problem. You can write "we want to show that [something something]"Apply the definitions/lemmas/theorems for the given. Try not to skip steps when proving things. Proving by intuition is considered to be the example of this step."Let/assume [something something]. If [something something], then show/prove [something something]"The steps for proving that type of statement are similar to the ones above it."Prove that [something something] if and only if (iff) [something something]"This can sometimes be tricky when you prove this type of statement. That is because the steps of proving statements are not always irreversible or interchangeable.To prove that type of statement, you need to prove the converse and the conditional of the statement.When proving the conditional statement, you are proving "if [something something], then [something something]". To understand which direction you are proving, indicate the arrow. For instance, ← means that you are proving the given statement on the right to the left, which is needed to be proved.When proving the converse statement, you switch the method of proving the whole statement. This means that you are proving the given statement from "left" to "right". Symbolically, you are proving this way: →.Note: Difficulty varies, depending on your mathematical experience and how well you can understand the problem.Another Note: If you fail in proof, then try again! Have the instructor to show you how to approach the proof. Think of proving things as doing computation of numbers! They are related to each other because they deal with steps needed to be taken to prove the statement.
Testimonial?
Testimonials are a type of social proof in which past customers make a positive statement about their experience with a brand.
What type of reasoning does a mathematical proof use?
Deductive reasoning In mathematics, a proof is a deductive argument for a mathematical statement. Deductive reasoning, unlike inductive reasoning, is a valid form of proof. It is, in fact, the way in which geometric proofs are written.
A second type of proof in geometry is a proof by or indirect proof?
contradiction
Fill in the blank A second type of proof in geometry is a proof by or indirect proof?
An indirect proof is a proof by contradiction.
A second type of proof in geometry is a proof by?
contradiction
Who made numbers?
Type your answer here... god or jesus.....................That is simply ridiculous, I have not found anything about who created "The Number", but "God" is just a bad statement hence, there's no real proof of God...or Jesus.
