Definitely Maybe
That's My Property
Don't be Mean
Area is Snaps :)
Calculus 101
100

int_3^5(x^2-3x)dx

8.67

100

int_-1^-1 6x^2 dx

0

100

Find the average value of 

y=x^2+2 " over "[-1,3]

4.33 OR 13/3

100

Find the area bound between the graph of y = -x+4 and the x-axis over [3, 7].

5u^2

100

WILD CARD!  Name one of the two "fathers" of Calculus (hint: Mr. Winn is not a correct answer).  Last names are good enough.

Leibniz or Newton

200

int(4x-root3(x^2))dx

2x^2-3/5xroot3(x^2)+C

200

"If" int_3^7f(x)dx=12 " find" int_7^3f(x)dx 

-12

200

WILD CARD!  What are the ages of Mrs. Yinger's sons?

3 and 5!

200

FLASHBACK!  What's the area of a 2-dimensional "Donut" shape that, from the center has a radius of 5 inches to the outter ring and a radius of 2 inches to the inner ring? (Use the Pi button on your calculator, do NOT use 3.14)

65.97u^2

200

On all position functions, where the slope of the tangent line is 0, which of the following is true?

a) Acceleration = 0

b) A particle changes directions

c) The height of the object is 0

d) The initial velocity = 0

B

300

A definitely integral is quite simply a _______.

Number

300

"If" int_5^7f(x)dx=8 " and" int_5^7g(x)dx=-3 " find" int_7^5(2f(x)-3g(x))dx 

-25

300

Find the average value of 

y=3x^2+4x-1" over "[1,3]

20

300

Wild Card!  Complete the chorus from the famous song Livin' On a Prayer, "Whoa, we're half way there, whoa! Livin' on a Prayer...." (10 bonus points if your whole group sings it LOUDLY!... points awarded at Mrs. Yinger's discretion)

Take my hand, we'll make it I swear.  Whoa! Livin' on a prayer.

300

If 

lim_(x->3-)=4 " and " lim_(x->3+)=-4 " then find " lim_(x->3) 

400

d/dx int_(2x)^3(sin(2t^2)-t)dt

-2sin8x^2+4x

400

"If" int_3^7f(x)dx=12 and int_5^7f(x)dx=-4, "then" int_3^5f(x)dx =?

16

400

Find the area bound between 

y=(x+1)^2-1 " and the x-axis over "[-2, 2]

8u^2

400

Vitamin C's song "Graduation(Friends Forever)" (c'mon seniors... you know it!) came out my junior year of high school.  In what year was it release?

2000

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