PLEASE QUICKLY! 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?

Step-by-step explanation: Proofs are important because it help with  logically reasoning our problems and help us break the problem down and solve it based on assumed step that guarantee with our conclusion we are trying to prove. . Which is mathematics 101, and it helps us with logical arguments which is crucial for mathematics later down the line. Adding on to that that also means also it gives us different ways to solve problems.

In geometry, the consequences of being inaccurate is contradicting and not understanding the general properties, definitions, postulates, and theorems.

Most people use proofs for example, in court to prove whether someone is innocent or gulity.

They are very important, it's a part of geometry. Earlier scientists gave law and theory.

Everyone knows that law is true or false , hypothesis, postulated , or etc but today everything you want to be prove you can't give proof then your law and/or theory aren't acceptable. You could a fail a math assignment, or not do good on a project at work.

One example of using a proof is in court/law. By proving someone innocent or guilty you decide their fate. If you get it wrong, it's not like failing a math test, it is someone's life, you could put them away for something they didn't do.

Step-by-step explanation:

the correct functions are

h(x) = 3x + 2  

g(x) = 2^x

step-by-step explanation:

i proceed to calculate the different values ​​of k (x)

case 1)  k(x) = g(x) ∘ h(x)

g(x) ∘ h(x)=g(h(x))

k(x) = [2]^[3x + > is the option  4. k(x) = 2^(3x + 2 )

case 2)  k(x) = g(x) + h(x)

k(x) = [2^x]+[3x + 2]=2^x+3x+> is the option  1.) k(x) = 2^x + 3x + 2

case 3)k(x) = h(x) ÷ g(x)

k(x) =  [3x + 2]/[2^x]=3x/(2^x)+2/(2^x)=3x*(2^-x)+2^(1-x)

is the option  3.)   k(x) = (3x)2^(-x) + 2^(-x + 1 )

case 4)k(x) = g(x) - h(x)

k(x) =  [2^x]-[3x + 2]=2^x-3x-> is the option  2.) k(x) = 2^x - 3x - 2 

case 5)  k(x) = g(x) × h(x)

k(x) = [2^x]*[3x + > is the option  5.) k(x) = 2^x(3x + 2)

case 6)k(x) = h(x) ∘ g(x)

h(x) ∘ g(x)=h(g(x))

k(x)=3*[2^x]+> is the option  6. k(x) = 3(2^x) +2

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step-by-step explanation: