#Numbers-10
Consider four-digit numbers for which the first two digits are equal and the last two digits
are also equal. How many such numbers are perfect squares?
(1) 3 (2) 2 (3) 0 (4) 1
Solutions:-
N=xxyy
N=1000x+100x+10y+y
=1100x+11y
11(100x+y)
(100x+y) will be of the form x 0 y
ex:- (100*3 +4)= 3 0 4
x 0 y
For a number to be divisible by 11 difference of (sum of Unit's digit-sum of tens digit ) must be 0,11
x + y =11
y=11-x
11(100x + 11- x)
121(9x+1)
9x+1 will be a perfect sqaure when x=7
y=4
Ans:- Option 4
are also equal. How many such numbers are perfect squares?
(1) 3 (2) 2 (3) 0 (4) 1
Solutions:-
N=xxyy
N=1000x+100x+10y+y
=1100x+11y
11(100x+y)
(100x+y) will be of the form x 0 y
ex:- (100*3 +4)= 3 0 4
x 0 y
For a number to be divisible by 11 difference of (sum of Unit's digit-sum of tens digit ) must be 0,11
x + y =11
y=11-x
11(100x + 11- x)
121(9x+1)
9x+1 will be a perfect sqaure when x=7
y=4
Ans:- Option 4
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