the theorems and postulates used in the proof
Steps in a geometric proof do not require support
For getting any geometricial proof the following steps should be followed: 1. write what you want to find i.e. L.H.S. or R.H.S. of the relation. 2.write what all variables you need to have to arrive at that value straight forward. 3.afterthis write down what all values or figures you have at your disposal 4.Then with the help of values in (3) try to find out (2) 5.put the values of the (2) in the equation for(1) you have your relation.
no
Mathematical logic.
A proof is a very abstract thing. You can write a formal proof or an informal proof. An example of a formal proof is a paragraph proof. In a paragraph proof you use a lot of deductive reasoning. So in a paragraph you would explain why something can be done using postulates, theorems, definitions and properties. An example of an informal proof is a two-column proof. In a two-column proof you have two columns. One is labeled Statements and the other is labeled Reasons. On the statements side you write the steps you would use to prove or solve the problem and on the "reasons" side you explain your statement with a theorem, definition, postulate or property. Proofs are very difficult. You may want to consult a math teacher for help.
Steps in a geometric proof do not require support
we use various theorems and laws to prove certain geometric statements are true
consists of a logical chain of steps supported by accepted truths.. Plato ;)
For getting any geometricial proof the following steps should be followed: 1. write what you want to find i.e. L.H.S. or R.H.S. of the relation. 2.write what all variables you need to have to arrive at that value straight forward. 3.afterthis write down what all values or figures you have at your disposal 4.Then with the help of values in (3) try to find out (2) 5.put the values of the (2) in the equation for(1) you have your relation.
The corollaries types of statement is what is used to explain the steps of a proof.
The corollaries types of statement is what is used to explain the steps of a proof.
Yes, they are required.
No
Theorems, definitions, corollaries, and postulates
no
Mathematical logic.
A proof is a very abstract thing. You can write a formal proof or an informal proof. An example of a formal proof is a paragraph proof. In a paragraph proof you use a lot of deductive reasoning. So in a paragraph you would explain why something can be done using postulates, theorems, definitions and properties. An example of an informal proof is a two-column proof. In a two-column proof you have two columns. One is labeled Statements and the other is labeled Reasons. On the statements side you write the steps you would use to prove or solve the problem and on the "reasons" side you explain your statement with a theorem, definition, postulate or property. Proofs are very difficult. You may want to consult a math teacher for help.