1) Solve V = lwh for w
2) Solve m = (y2 - y1)/(x2 - x1) for y2
3) Solve ax + by = c for y
4) Solve A = (a + b + c + d)/4 for c
5) Solve S = 2(lw + lh + wh) for w.
6) Solve P = 2(l + w) for l
7) Solve d = c/π for π
8) Solve 5t - 2r = 25 for t
9) Solve S = R - rR for R.
10) Solve V = 1/3πh2(3r - h) for r
11) Solve A = 1/2nal for n
12) Solve (p1v1)/T1 = (p2v2)/T2 for T1
13) Solve F = (gm1m2)/d2 for g
14) Solve (12ds)/w = CD for w
15) Solve A = 1/2bh for b
1) V/lh 2) mx2 - mx1 + y1 3) (c - ax)/b 4) 4A - a - b - d 5) (S - 2lh)/(2l + 2h) 6) (P - 2w)/2 7) c/d 8) 5 + 2/5r |
9) S/(1 - r) 10) (3V + πh3)/3πh2 11) 2A/al 12) T2(p1v1)/(p2v2) 13) Fd2/m1m2 14) 12ds/CD 15) 2A/h |
Problem 1 :
If X = (X + 1)/(Y + Z), find X in terms of Y and Z.
Problem 2 :
If x(y + 2) = y, find y in terms of x.
Problem 3 :
If a/b = (a + 1)/2c, find a in terms of b and c.
Problem 4 :
If t = (2/3)ax, find ax in terms of t.
Problem 5 :
If 3x + 6y = 7z, find x + 2y in terms of z.
Problem 6 :
If x + 5 = 2b, find 2x + 10 in terms of b.
Problem 7 :
If (a – 1)/2t = a, find 4t in terms of a.
Problem 8 :
If (p – h)/(p + h) = 2/3, find p/h.
Problem 9 :
If (1 + 2r)/(1 – t) = 1/2, find t in terms of r.
Problem 10 :
If xy = z, then find x2y in terms of z.
Problem 11 :
If (4x + 1)/(x3 – x2) = p(x5 – x4), what is p in terms of x ?
Problem 12 :
If 2x(x3 – 1/x) = m(x2 + 1) – 1/x2, what is m in terms of x ?
Problem 13 :
If ((√x + 1)/(5x2 – 3) – x3) = 1/nx, what is n in terms of x ?
Problem 14 :
If a(b2 + 2) + c = 5(c + 1)3, what is a in terms of b and c ?
Problem 15 :
If k(x2 + 4) + ky = (7x2 + 3)/2, what is k in terms x and y ?
Problem 16 :
If ax + 3a + x + 3 = b, what is x in terms a and b ?
1) X = 1/(Y + Z -1)
2) 2x/(1 – x) = y
3) a = b/(2c – b)
4) 3t/2 = ax
5) x + 2y = 7z/3
6) 2x + 10 = 4b
7) 2(a – 1)/a = 4t
8) p/h = 5
9) t = -1 – 4r
10) x2y = z2
11) p = (4x + 1)/x2(x3 – x2)2
12) m = (2x(x3 – 1/x) + 1/x2)/(x2 + 1)
13) n = 1/(x((√x + 1)/(5x2 – 3) – x3))
14) a = (5(c + 1)3 – c)/(b2 + 2)
15) k = (7x2 + 3)/(2(x2 + 4 + y))
16) x = (b - 3a - 3)/(a + 1)
Problem 1 :
If one book costs c dollars, what is the cost, in dollars, of m books?
(A) m + c (B) m/c (C) c/m (D) mc (E) mc/100
Problem 2 :
Represent the cost, in dollars, of k pounds of apples at c cents per pound.
(A) kc (B) 100kc (C) kc/100
(D) 100k + c (E) (k/100) + c
Problem 3 :
If p pencils cost c cents, what is the cost of one pencil?
(A) c/p (B) p/c (C) pc
(D) p - c (E) p + c
Problem 4 :
Express the number of miles covered by a train in one hour if it covers r miles in h hours.
(A) rh (B) h/r (C) r/h (D) r + h (E) r – h
Problem 5 :
Express the number of minutes in h hours and minutes.
(A) mh (B) (h/60) + m (C) 60(h + m)
(D) (h + m)/60 (E) 60h + m
Problem 6 :
Express the number of seats in the school auditorium if there are r rows with s seats each row and s rows with r seats each.
(A) 2rs (B) 2r + 2s (C) rs + 2
(D) 2r + s (E) r + 2s
Problem 7 :
How many dimes are there in n nickels and q quarter ?
(A) 10nq (B) (n + q)/10 (C) (1/2)n+(5/2)q
(D) 10n + 10q (E) 2n + (q/10)
Problem 8 :
Roger rents a car at a cost of D dollars per day plus c cent per mile. How many dollars must he pay if he uses the car for 5 days and drives 1000 miles ?
(A) 5D + 1000c (B) 5D + (c/1000) (C) 5D + 100c
(D) 5D + 10c (E) 5D + c
Problem 9 :
The cost of a long-distance telephone call is c cents for the first three minutes and m cents for each additional minute. Represent the price of a call lasting d minutes if d is more than 3.
(A) c + md (B) c + md – 3m (C) c + md + 3m
(D) c + 3md (E) cmd
Problem 10 :
The sales tax in Morgan country is m%. Represent the total cost of an article priced at $D.
A) D + mD (B) D + 100mD (C) D + mD/100
(D) D + m/100 (E) D + 100m
1) Cost of m books = $mc
2) kc/100 dollars.
3) c/p cents
4) r/h miles.
5) (60 h + m) minutes.
6) 2sr seats
7) (1/2)n + (5/2)q
8) 5D + 10c
9) 3c + md - 3m
10) D + mD/100
May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM