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x+y+z+w= 30 how many solutions are possible such that the variables in the Question are odd positive numbers?
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Let me try. ( Assuming x,y,z,w can't be same) As the sum of 4 odd positive integers is required to be 30, no number can be equal to 29,27, 25 or 23. Now, 21+1+3+5=30 is one solution 17+1+5+7 17+1+9+3 17+5+1+7 15+1+5+9 15+1+3+11 15+9+1+5 15+3+5+7 13+1+5+11 13+1+7+9 13+3+5+9 So 11 Solutions
(32^32^32)/7 den wat will be remainder........solve it guys
The multiplication rule would hold. So it would be 4^4^4=64. This when divided by 7 would give a remainder of 1. Check the lesson 'Number System-Remainders & Factors ' in Maths Zone for the entire concept and more questions like these
x+y+z+w= 30 how many solutions are possible such that the variables in the Question are odd positive numbers? ANS: ONLY 9 ARE POSIBLE IF V TAKE IT AS NO JUMBLING OF NO. SHOULD B DONE. hey Sama ..u repeated 2 combinations.
what is the distance between two cities A and B in integral number of kilometers if x satisfies the equation log x base2=sqrroot x and x<=10 km
It will be 4