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Math 10 Pre IB

This document discusses arithmetic and geometric sequences. It provides examples of determining the common difference (d) in arithmetic sequences and the common ratio (r) in geometric sequences. It also discusses calculating the nth term and sum of n terms for both arithmetic and geometric sequences. Examples are given of finding the 5th term and the number of terms in sequences.

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0% found this document useful (0 votes)
190 views2 pages

Math 10 Pre IB

This document discusses arithmetic and geometric sequences. It provides examples of determining the common difference (d) in arithmetic sequences and the common ratio (r) in geometric sequences. It also discusses calculating the nth term and sum of n terms for both arithmetic and geometric sequences. Examples are given of finding the 5th term and the number of terms in sequences.

Uploaded by

NexExplosive
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
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1. A) 3. f-1-10 ) : 12.03.

21

=3 .

[41-101--48]
=3 -

¢-40) -

C-2) ]
=3 .
38
=
114

2. A) flkt-2.KZ -111k
b) -5=210 -111K
0=210 -111K-15
0=(214-1111515)
k= Yz -5 -

sequences
Arithmetic :

sn=n¥ geometric
:

common difference :d=tn tut -

or r=

general
:
tn=a+cn Dd -

Sn
-

É tu
-

- arm

sn=aY"- or sn=9I¥_
ex . ✗ -1273×-172×+1 ,
if the sequence is artnmetic

determine .
ex .

geometric sequence :
-4=-17 -4=1421-9, ,
ts= ?
3×-1-(4-12)=2×+1-(3×-1)
L¥= f- r3→ ¥g=r3 Y → =r
- -

>
-

11=5/3
hirer -
r
Ñ÷=r -15=-7-1 . -

4- = I

e. X .
-13=12 , -18=-18
How many terms in the
-15=1
determine the 5th term ex .

sequence
12 -_
At 2d A) -3 2,7 ,
. . .
422
,

-18=9+701 1-5=0 ¥¥
D= -6 422=-3-1 In -

1) (5)
425=57-5
n=86
22 23
321£
-1
b) 24,8 , ,
. . .
ta=arn
¥ ,¥ 2549
""

(25119--212)
-1-11
295 =
zn
295=2 "
n=98
Trigonometry
of all triangle 180°
sum angles in a

of -1 b2=(2
Atb =D
au
✗ job
Atb -15-180
Ñ+=l80 A-
hypotenuse
f-
opposite
h
r j a- adjacent
>
i r

tangent sine cosine

tano-a-sino-n-coso-ane.se
.

a
B
find
length of AB
OPP

a
135
12
'
°

A
tan -65 )=F¥
b
tank 5) 12=1-13

adj AB= 8.4

SOHCAHTOA
d. *
angle
SOH →
sinful sinx
Sino
CAH →
costa
TOA →
tanta

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