SOLUTION: Given that Q= (3P-1)/2P+1,
(a) Find the value of Q when P=2, ( I solved and Q=1)
(b) Express P in terms of Q( Please help me with this!!!)
Algebra.Com
Question 1079379: Given that Q= (3P-1)/2P+1,
(a) Find the value of Q when P=2, ( I solved and Q=1)
(b) Express P in terms of Q( Please help me with this!!!)
Answer by Theo(13342) (Show Source): You can put this solution on YOUR website!
when p = 2, the formula becomes q = (3*2-1)/(2*2+1) which becomes 5/5 which is equal to 1.
expressing p in terms of q takes more work.
start with q = (3p-1)/(2p+1
multiply both sides of the eqution by (2p+1) to get:
q*(2p+1) = 3p-1
simplify by performing the indicated multiplication to get:
q*2p+q = 3p-1
subtract 3p from both ides of the equaqtion to get:
q*2p+q-3p = -1
subtract q from both sides of the equation to get:
q*2p-3p = -1-q
factor out the p on the left hand side of the equation to get:
p*(2q-3) = -1-q
divide both sides of the equation by (2q-3) to get:
p = (-1-q)/(2q-3)
-1-q can also be shown as -1(q+1) to get:
p = -(q+1)/(2q-3)
that's your equation.
RELATED QUESTIONS
Please help me solve this problem:
Express log[base b]sqrt((x^2)y), x>0 in terms of p (answered by Theo)
Please help!
Find the value of p and q such that:
1/(√5-2)=p+q√5... (answered by josmiceli)
Given that the vectors, a and b are non-parallel and (2p -1)a = (q+2)b , find the value... (answered by ikleyn)
lim {√(x-q)-√(p-q)}/x^2-p^2 (p>q)is evaluated as
x-->p... (answered by solver91311)
1..Given that Log=2Logx +3Log,express p in terms of x and q.
(answered by ikleyn)
P varies jointly as m and u, and varies inversely as q. Given that p=4, m=3 and u=2 when... (answered by Cromlix)
Given that log3 p = q , find q^(q+2) in terms of p... (answered by Theo)
Determine the value of (p+q+r); if p,q, and r are positive integers, p^q = 8, and r^(1/p) (answered by jim_thompson5910)
Recall that P3 is the space of all polynomials of degree less than three with real... (answered by khwang)