Riemann's Rookie Recruit
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- Good Morning Class! Please start by opening up your grammar and writing books, remember to use pen....
- English 3 HonorsMs. Stapleton's ClassTo-Do- Grammar Pages 131-135- Turn in HW Assignment
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- Grammar Rulesfor today: Adverb, Adjective, PrepositionReading:Analysis of American Flag
- How do I integrate again.... what's the integral of x^-1... hmm... OH! ln(|x|), duh....
- Ugh, I's failing Mr. Tipping's class so bad... I need someway to get extra credit
- Hey, you, back to your seat...
- English 3 HonorsMs. Stapleton's ClassTo-Do- Grammar Pages 131-135- Turn in HW Assignment
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- Grammar Rulesfor today: Adverb, Adjective, PrepositionReading:Analysis of American Flag
- I hope this is a serious question, I have to get my homework done before next period starts! ... What's the integral of sin again? Oh right, negative cos..
- ..WAIT! I got it!.. Hey, Valentina, aren't you in AP Calculus or something?
- Oh, yea I am.. why do you ask?
- English 3 HonorsMs. Stapleton's ClassTo-Do- Grammar Pages 131-135- Turn in HW Assignment
- What's a rhetoric..
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- Grammar Rulesfor today: Adverb, Adjective, PrepositionReading:Analysis of American Flag
- Oh, okay, sure If you want.
- Might as well teach her Riemann's sum, since it's what my homework is on anyway...
- Teach me something about Calculus!! Please please please please!!
- Wait, underneath a curve? Woah, I didn't even think that was possible!
- Sooo, what's this Rheumatoid that you speak of?
- Oh, well it's simple, you're basically calculating the area underneath a curve, similarly to finding the area of a shape.
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- It's really simple! All you have to do is find your delta x factor, plug in your wanted coordinates, and you get an approximation of area!
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- Dissection
- Okay, so I'm going to need an example of this in action.
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- Sure! Here's how you would set up a Riemann's Sum problem
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- Now that you've found your delta x, divide your x-coordinates by the delta x and pick the values you desire (left, right, midsum, trapezoidal)
- So first you write out the equation of the line (x+3), along with determining how many equal-width rectangles your going to use...
- Next, find delta x by dividing your "b" (2) and "a" (1) by the number of rectangles (4) which gives you (1/4)
- Lastly, plug all your chosen increments into the function and add them all up! To complete the approximation, you multiply by your delta x!
- 1. x+3, n=4 on [1,2]2. delta x = (1/4)3. (4/4, 5/4), (5/4, 6/4), (6/4, 7/4), (7/4, 8/4)4. Lefties: 4/4, 5/4, 6/4, 7/45. {f(1) + f(5/4) + f(3/2) + f(7/4)]6. (1/4)(4 + 17/4 + 9/2 + 19/4)7. (1/4)(35/2)8. Left approximation of 35/8, or 4.375
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