fatty18
27.06.2019 •
Mathematics
Get ready for the launch of america’s top equation! imagine that a tv network held a talent contest for . . equations. which type of equation would you want to win? pick the kind of function that you’d like to sponsor for the contest, and describe its traits in a way that shows why it should be america’s top equation. recall some of the types of equations: linear, exponential, and quadratic (you’ve seen these equations applied to increasingly advanced scenarios), plus polynomial, radical, and rational. you’ve seen these equations in systems and by themselves, and sometimes as the basis of an inequality or a system of inequalities. in your description, include key features (as represented in a graph, equation, or table) and prove your equation type’s worth for solving real-world problems. america’s top equation must prove useful and applicable to everyday situations!
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Ответ:
Well, I suppose this is more of an identity than an equation but it is rather beautiful. It shows the connection between all the most fundamental numbers in maths and links the worlds of real and imaginary numbers.
Ответ:
Polynomials
Step-by-step explanation:
I suggest polynomials as the most talent equations. The reasons are:
Domain : all real numbersRange: all real numbersContinuous in all the rangeEasy to get their derivative and integralAll of their derivatives are continuous in the whole domainEasy to fit data with them, that made them useful to solve real-world problems, e.g. when scientist try to model real phenomenon with a polynomial to predict results of some eventWith Taylor series, they can be used to represent any other function, this characteristic made them very useful in computers and the way them make mathematics calculationsVery used in physics, for example in particle movement and other real-world applicationThe general equation of a polynomial in a single variable is:
Ответ:
A: [2(200-x)]/3 B: 31.33333...
Step-by-step explanation:
A: Algebraic expression:
Let's say average = x
So the expression is [2(200-x)]/3
You have to take average away from 200, which is 200-x, you have to multiply that whole expression by 2, and then divide everything by 3.
B: Plug in 153 for x:
2(200-153)/3 and then just solve algebraically
=2(47)/3
=94/3
=31.33333...