In this unit, you worked with geometric proofs. A proof is a logical sequence of justified conclusions that lead from a hypothesis to a final conclusion. In your opinion, why are mathematical proofs important?
Suppose that a conclusion within a proof isn't justified or is inaccurate. In geometry, what might be the
consequences of the inaccuracy?
Now think about different kinds of proofs that take place outside the world of geometry, and list a few examples.
What might be the consequences of having an unjustified conclusion surface in such proofs? Who might be
affected and how?

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Step-by-step explanation:

very important it's A part of geometry . earlier time scientists gave law and theory but every body knew that the law was true or false , hypothesis, postulated , or etc but today everything want to be prove you can not give prove your law and theory are can't acceptable.

answer:

(-8,7)

explanation:

we know that  

f

(

−

3

)

=

7

therefore, if we wish to get the output as 7, in the function, we need to have our input to be -3.

looking at the function  

f

(

x

+

5

)

, what should the value of x be, such that the input in the function becomes 7?

we simply equate the terms,

x

+

5

=

−

3

x

=

−

8

thus, the point on the new function would be  

(

−

8

,

7

)

c

step-by-step explanation: