The sum of three numbers is 12. The first number is twice the sum of the second and third. The third number is 5 less than the first. Find the number. The key is: first is 8, second is 1, third is 3 This is complicated if you have to show your work and not just guess and check. Set up the equations first.
There aren't really equations. You just have to use logic. Use that Logic, process of elimination.. I'm not sure what level of math you are in though
this is algebra 2
if you set up equation I know how to solve
You could maybe use probability. Are you learning about Cnr and Pnr?
yes I can do
I can solve you don't have to solve , you just help me set up equation
umm okay i'm not sure if this is right but
figure out how many sums of 3 DIFFERENT (whole) numbers add up to 12. so 12*11*10
so thats your total possibilities and now u can narrow it down
given the key
\[\{a+b+c=12,a=-10+2 a+2 b,c=a-5\} \]\[\{\{a\to 8,b\to 1,c\to 3\}\} \]
thankyou haha
robtobey how yu get number 10 and 5 ,
the key for check answer not the given
I'm working on a response.
I still don't get ,how you get -10?
{a + b + c = 12, a = 2 (b + c) , c = a - 5} Replace c in the first two equations with (a-5) {-5 + 2 a + b = 12, a = 2 (-5 + a + b)} Expand the second equation above by multiplying through by 2 {-5 + 2 a + b == 12, a == -10 + 2 a + 2 b} Solve the above two equations for a and b Take the value of a and plug it into c = a - 5 to obtain the value of c I hope I got this correct.
thanks
You are welcome.
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