#MAASL00044
[Maximum Mark: 6]
a) The values in row 3 of Pascal's Triangle are as follows: 1, 3, 3, 1.
Write down the values in the next row of Pascal's triangle.
b) Thus, find the term in of .
#MAASL00103
[Maximum Marks: 5]
Consider the binomial expansion of .
The term in is expressed as .
a) Find the values of , , and .
b) Find the coefficient of the term in .
#MAASL00203
[Maximum Mark: 6]
a) The values in row 5 of Pascal's Triangle are as follows: 1, 5, 10, 10, 5, 1.
Write down the values in the next row of Pascal's triangle.
b) Thus, find the term in of .
#MAASL00204
[Maximum Marks: 5]
Consider the binomial expansion of .
The term in is expressed as .
a) Find the values of , , and .
b) Find the coefficient of the term in .
#MAASL00205
[Maximum Mark: 6]
a) The values in row 7 of Pascal's Triangle are as follows: 1, 7, 21, 35, 35, 21, 7, 1.
Write down the values in the next row of Pascal's triangle.
b) Thus, find the term in of .
#MAASL00206
[Maximum Marks: 7]
Consider the binomial expansion of .
The term in is expressed as .
a) Find the values of , , and .
b) Find the coefficient of the term in .
of
of 
.
and simplify your result
b) Find the 
term in 
.
The term in 
is expressed as 
.
a) Find the values of 
, 
, and 
.
b) Find the coefficient of the term in 
.
.
The fourth term of the expansion is 
.
Find the possible values of 
.
.
The coefficient on the term 
is 320n. Thus, find the value of n.
.
In this expansion, the coefficient of the term containing 
and simplify the result.
b) Find the term 
.
.
The term in 
.
a) Find the values of 
of 
.
.
The term in 
.
a) Find the values of 
?
?
.
The coefficient on the term 
in 
?
?
if 
