1. sum of three prime numbers is 100.If one of them exceeds another by 36, then one of the numbers is....
1. 7
2. 29
3. 41
4. 67
2. let x,y and z be distinct integers where x and y are odd and positive, and z is even and positive. Which of the following statements cannot be true?
1. (x-z)^2 × y is even
2. ( x-z)y^2 is odd
3. (x-z)y is odd
4. (x-y)^2 × z is even
Plz answer me... its a bit urgent....
thanks
Answers
Answered by
1
heya folk !!!!
1.Let three prime numbers are X, X+36 and Y.
According to questions,
X +X +36 +Y = 100.
2X +Y = 64 ------------------------- (1)
All three are prime number so 2X should be a even number. Also, to get sum as 100 (even number) Y should be an even prime number i.e 2.
Putting Y = 2
2X +2 = 64
X = 31
Thus, prime numbers are 31, 67 and 2.
4 is correct option
2.1 is correct option
1.Let three prime numbers are X, X+36 and Y.
According to questions,
X +X +36 +Y = 100.
2X +Y = 64 ------------------------- (1)
All three are prime number so 2X should be a even number. Also, to get sum as 100 (even number) Y should be an even prime number i.e 2.
Putting Y = 2
2X +2 = 64
X = 31
Thus, prime numbers are 31, 67 and 2.
4 is correct option
2.1 is correct option
ana205:
thank you so so much!
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