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Alright I got
(2a-5)/(a-3)-z=2
Just a wild guess, but would you sub the values of x and y into the first equation?
ah, sorry. I'll have to keep that in mind.
Ok so would I now use this to substitute back into the equation and solve for a?
Thanks, I got;
x=2a-11/(a-3)
Ok is it
-ax- 15/(a-3) +2a-2=3
I got
x-z+ 6/(a-3) =2
oops, yes I should have done that.
From this point would I need to substitute this equation into the first equation, and then solve for a?
I got y=3/a-3
ok that makes sense.
Not really sure what I need to do now though...
I'm not sure but is it;
2x+5y-ax-2ay+2a=3
ay-3y=3
Edit: oh ok, I see that I wasn't supposed to expand it.
Okay I got
z=x+2y-2
So, would it be wrong if I removed x and solved for z in the first equation and got
z=2y+2 ?
I'll try; do I arrange them for y?
Okay that cleared some stuff up, so would I start off by rearranging the three equations?
Sorry, I'm really terrible at these questions.
Hi, I'm having trouble with these questions and was wondering if anyone could help:
Consider the system of equations;
x+2y-z=2
2x+5y-(a+2)z=3
-x+(a-5)y+z=1
a) Solve the equations in terms of 'a', for suitable values of 'a'.
b) State the values of 'a' for which there is a unique solution.
Is this the type of question where I would need to set the three equations as matrices?
Hello, no it was right.
Thanks for helping gAr; post #1 was the same question.
Bayes theorem? I've actually never heard of that.
No matter, I'll look it up later tonight
Thank you so much for helping!
Yep, that's right.
The second should be 5/14
If you're referring to the above question, then no that's there was. However, there is a separate part of that question which asks.
"If one bowl is chosen at random and from it one piece of fruit is chosen at random without replacement. Find the probability that the fruit chosen is an apple."
and that..
"...if the piece of fruit chosen was an apple. Find the probability that A was the chosen bowl".
Ah ok, that makes sense now. ![]()
That's weird, my text book shows a different answer....
Hi, I was having a little trouble with this question, and wondering if anyone could help me?
two bowls each contain 10 pieces of fruit. In bowl A there are 5 oranges and 5 apples, in bowl B there is 1 orange and 9 apples.
With no replacement AND replacement; find the probability that two pieces of fruit chosen will both be apples?
But, I like to agree!