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Last updated 11:18 PM on 6/4/26
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66 Terms

1
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Rational numbers

a number that can be writen as a ratio/fraction of two integers

<p>a number that can be writen as a ratio/fraction of two integers </p>
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irational numbers

a number that cannot be writen as a ratio/fraction of two integers

You have an irrational love of pi

<p>a number that cannot be writen as a ratio/fraction of two integers </p><p></p><p>You have an irrational love of pi </p>
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Prime numbers

a whole nuber that is greater than one and is only divisible by one and itself

<p>a whole nuber that is greater than one and is only divisible by one and itself</p>
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Factors

whole numbers that multiply togehter to get another whole number

<p>whole numbers that multiply togehter to get another whole number </p>
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prime factorization

Factoring out until the result leaves prime numbers

<p>Factoring out until the result leaves prime numbers </p>
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Log rules

Logx (a) + Logx (b) =Logx (ab)

Logx (a) - Logx (b) =Logx (a/b)

Logx (a²) = 2Logx (ab)

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Factorials

!

product of all integers equal or less than a given positive integer

5! = 5×4×3×2×1

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Principal square root

unique positive square root of a non negative real number (When finding the square root, it can be both positive or negative.

the principal square root is always positive

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elimination method

knowt flashcard image
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substitution method

knowt flashcard image
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composite functions

knowt flashcard image
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when do you flip the inequality?

when you divide by a negative number

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Quadrratic equations

Ax² +bx + c

where X is the solution as long as y=0

X,0

<p>Ax² +bx + c</p><p></p><p>where X is the solution as long as y=0 </p><p></p><p>X,0</p>
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Foling shortcuts

(x+y)² =(X²+2xy+y²)

(x-y)² =(X²-2xy+y²)

(x+y)(x-y)=(x²-y²)

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Product of roots

c/a

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sum of roots

-b/a

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The discriminant

determines how many solutions the quadratic has

B²-4ac

>0, 2 solutions

=0 1 solution

< 0 0 solutions

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what slope is perpendicular to a line

its negative reciprocal

<p>its negative reciprocal </p>
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how to calculate slope

(Y2 -Y1)/(X2 -X1)

<p>(Y<sub>2 </sub>-Y<sub>1</sub>)/(X<sub>2 </sub>-X<sub>1</sub>)</p>
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what does a parabola’s a value affect

a=+ (facing up)

a=- (facing down)

<p>a=+ (facing up)</p><p>a=- (facing down)</p>
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what does a parabola’s b value affect

-b=right

+b=left

<p>-b=right</p><p>+b=left</p>
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what does a parabola’s c value affect

-c=down

+c=up

<p>-c=down</p><p>+c=up</p>
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parabola root

X intercepts of parabola

y=0, x=0

<p>X intercepts of parabola</p><p></p><p>y=0, x=0</p><p></p>
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how to calculate vertex

-b/2a

<p>-b/2a</p>
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When graphing inequalities, what will the < or > sign result in?

< bellow

> above

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Absolute value functions

f(x) = a |x-h|+k

<p>f(x) = a |x-h|+k</p>
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square root functions

f(x) = a Sqrt(x-h) +k

<p>f(x) = a Sqrt(x-h) +k</p>
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cubic functions

ax³+bx²+cx +d

<p>ax³+bx²+cx +d</p>
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Distance formula

Sqrt ((x2-x1)² + (y2-y1)²)

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Midpoint formula

(x2+x1)/2 , (y2+y1)/2

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Horizontal velocity equation

time = horizontal distnace/horizontal velocity

<p>time = horizontal distnace/horizontal velocity </p>
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Area of a circle

2Pi R²

<p>2Pi R²</p>
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Circumfrencce of a circle

2pir

<p>2pir</p>
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Area of a rectangle

A=lw

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rectangle area equation

A=lw

<p>A=lw</p>
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Rectangle Perimeter equation

P=2l+2w

<p>P=2l+2w</p>
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area of a triangle

a=bh

<p>a=bh</p>
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what do the interior angles of a triangle add up to

180

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what do the complementary angles of a triangle add up to

90

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what do the supplementary angles of a triangle add up to

180

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combined work formula

1/t1 + 1/t2 = 1/ttotal

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Average speed formula

Average = total distance traveled / total time

<p>Average =<strong> total distance traveled / total time </strong></p>
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DIRT formula

Distance = rate * time

<p>Distance = rate * time </p>
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Compound interest formula

FV = PV(1 + r/n)^nt

FV = future value

PV= present value

r = rate

n = times compounded

t = time period

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Concentration increase formula

C1V1 + C2V2 = CfVf

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Dilution formula

C1V1 = (W+V1)Ctotal

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Combinations

Order does not matter,

<p>Order does not matter,</p>
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permutations

order matters

<p>order matters </p>
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Combination formula

n!/r!(n-r)!

n= number of objects, r = number of objects selected

select

<p>n!/r!(n-r)!</p><p>n= number of objects, r = number of objects selected </p><p></p><p>select</p>
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permutation formula

n!/(n-r)!

arrange

<p>n!/(n-r)!</p><p></p><p>arrange</p>
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how much cards are in a standard deck

52, half red, half black

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how much suits are in a deck of cards

4

spades and clubs are black

diamonds and hearts are red

<p>4</p><p></p><p>spades and clubs are black</p><p>diamonds and hearts are red </p>
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No repeating letters

letter # !

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repeating letters

letter # ! / repeat #!

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and probability

mulitply

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or probaility

add chances

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at least one probablility for independent events

P (at least one) = 1- (p none)^# of trials

<p>P (at least one) = 1- (p none)^# of trials </p>
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at least one probablility for dependent events

P (at least one) = 1- (p none)^# of trials

P none decreases numerator and denomenator minus one for each trial

<p>P (at least one) = 1- (p none)^# of trials </p><p></p><p>P none decreases numerator and denomenator minus one for each trial </p>
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union

includes all data points except duplicate values

<p>includes all data points except duplicate values </p>
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intersections

shared values within data Sets

<p>shared values within data Sets </p>
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Mode

most occuring number in a data set

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Standard deviation formula

STDDEV = Sqrt ( (sum of all (values - average)²)/N)

<p>STDDEV = Sqrt ( (sum of all (values - average)²)/N) </p>
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Normal distribution curve

68 95 99.7 rule

<p>68 95 99.7 rule</p>
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Z scores

how far a data point is from the mean in terms of standard deviation

- = below the mean

+ = above the mean

for example, -1 z score means one STD bellow the mean

<p>how far a data point is from the mean in terms of standard deviation </p><p>- = below the mean</p><p>+ = above the mean </p><p>for example, -1 z score means one STD bellow the mean </p>
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stem and leaf plot

knowt flashcard image
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Z score formula