Please help me...⬆️⬆️
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14
Heya !!
here is your answer!!!
1) the general form of even integer is
a = 2q .
here , a is even integer
where q is for some positive integer .
============
2) every odd integer.
as veriable " t "
=> a = 2t +1 .
where
a is positive odd integers
and t is for some integer or ( s) .
3 ) here there is two case. for the value of n
case 1 :-
when n = 4q +1
case 2 :-
when
n = 4q +3 .
BECAUSE , we know that any odd positive integer is in the form of. 4q + 1
and 4q +3
for some integer q
hope it helps you sister !!
thanks !!!
☺☺
here is your answer!!!
1) the general form of even integer is
a = 2q .
here , a is even integer
where q is for some positive integer .
============
2) every odd integer.
as veriable " t "
=> a = 2t +1 .
where
a is positive odd integers
and t is for some integer or ( s) .
3 ) here there is two case. for the value of n
case 1 :-
when n = 4q +1
case 2 :-
when
n = 4q +3 .
BECAUSE , we know that any odd positive integer is in the form of. 4q + 1
and 4q +3
for some integer q
hope it helps you sister !!
thanks !!!
☺☺
TANU81:
thanks ✋✋✋
Answered by
10
Hi ,
1 ). General form of an even integer = 2n
where n € Z
example :
if n = 2
the number = 2 × 2 = 4
if n = 5 ,
the number = 2 × 5 = 10 ( even )
or
any integer multiplied by 2 we get an even
number .
2 ) General form of an odd intger with variable
t is 2t + 1 .
3 ) if n = 3 then
value of n² - 1 = 3² - 1 = 8
is divisible by 8.
I hope this helps you.
: )
1 ). General form of an even integer = 2n
where n € Z
example :
if n = 2
the number = 2 × 2 = 4
if n = 5 ,
the number = 2 × 5 = 10 ( even )
or
any integer multiplied by 2 we get an even
number .
2 ) General form of an odd intger with variable
t is 2t + 1 .
3 ) if n = 3 then
value of n² - 1 = 3² - 1 = 8
is divisible by 8.
I hope this helps you.
: )
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