Importance and real life applications of irrational number ( minimum 8 points)
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Answer:
Imagine we didn’t have irrational numbers. Only rational ones. We would know about 7 and −23 and 641/1729 but not about any of those nasty irrational numbers. And all would be easy and simple and good.
And then one day we would have discovered physics. Nothing complicated, just looking at the nice arcs made by balls being thrown in the air and wondering how they move. And, smart people that we are, we would have discovered how velocity and acceleration work, and we would see that falling things accelerate, and we would measure how quickly they accelerate, and we would happily discover that they gain exactly 1 smeter per smecond every smecond they fall (smeter and smecond are our units for measuring length and time. We were so clever that we picked them so that the acceleration due to gravity is exactly 1 , to keep things simple and rational and nice).
So we’d have had a really nifty equation for the distance L traveled by something falling for t smeconds:
L=12t2
Step-by-step explanation:
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