🏷️ LIMITED TIME OFFER: GET 20% OFF GRADE+ YEARLY SUBSCRIPTION →
Pricing
Log in
Sign up
Home
Homework Help
Study Guides
Class Notes
Textbook Notes
Textbook Solutions
Booster Classes
Blog
Algebra
2
answers
0
watching
269
views
12 Nov 2019
Use the quadratic formula to solve: 2t^2 - 4t - 3 = 0 (Write your answers in the form p + q squareroot r/s and p - q squareroot r/s) t = x divide pi a/b a^b () ? and t = x divide pi a/b a^b () ?
For unlimited access to Homework Help, a
Homework+
subscription is required.
You have
0
free answers left.
Get unlimited access to
3.8 million
step-by-step answers.
Get unlimited access
Already have an account?
Log in
silverlocust156
Lv10
24 May 2022
Unlock all answers
Get
1
free homework help answer.
Unlock
Already have an account?
Log in
You have
0
free answers left.
Get unlimited access to
3.8 million
step-by-step answers.
Get unlimited access
Already have an account?
Log in
Keith Leannon
Lv2
18 May 2019
Unlock
Already have an account?
Log in
Ask a question
Related questions
Perform the indicated operations (simplify the answers). 2t+6/3t. t^2/t^2+2t-3 2/3k - 2/5k x/x^2 - 16 - 8/x^2 +3x -4 Solve the quadratic equation 3x^2 = 17x + 6 by factoring Solve the quadratic equation x^2 - 6x + 7 = 0 by the quadratic formula. Solve the quadratic equation using the squareroot method. (2x - 1)^2 = 8 Solve the quadratic equation by completing the square. 2x^2 + 4x - 10 = 10
Show transcribed image text
Perform the indicated operations (simplify the answers). 2t+6/3t. t^2/t^2+2t-3 2/3k - 2/5k x/x^2 - 16 - 8/x^2 +3x -4 Solve the quadratic equation 3x^2 = 17x + 6 by factoring Solve the quadratic equation x^2 - 6x + 7 = 0 by the quadratic formula. Solve the quadratic equation using the squareroot method. (2x - 1)^2 = 8 Solve the quadratic equation by completing the square. 2x^2 + 4x - 10 = 10
lemonbee604
Find a basis of the vector subspace P = {(a, b, c): a, b, c. element R, a + c = 0, a + b - 3c = 0) of R^3. What is the dimension of P? Find the splitting field of x^2 + 3x + 3 over Q. Show that Q(3 - 4i) = Q(i) where i = Squareroot -1.
Show transcribed image text
Find a basis of the vector subspace P = {(a, b, c): a, b, c. element R, a + c = 0, a + b - 3c = 0) of R^3. What is the dimension of P? Find the splitting field of x^2 + 3x + 3 over Q. Show that Q(3 - 4i) = Q(i) where i = Squareroot -1.
fuchsialocust919
Find the equation of the plane orthogonal to the line L and passing through P, where L:{x = 4 + t y = 1 - 2t (t epsilon R) z = 8t and P(2, 3, 1) Find the distance between the point Q(2, 0, 1) and the plane pi: -4x + y - z + 5 = 0 Given three nonzero vectors u, v and w in R^n, if the angle between u and w is equal to the angle between v and w, show that w is orthogonal to the vector ||v|| u - ||u||v Use Cauchy-Schwarz inequality to prove that if a_1 and a_2 are nonnegative real numbers, then Squareroot a_1 a_2 lessthanorequalto a_1 + a_2/2.
Weekly leaderboard
Home
Homework Help
3,900,000
Algebra
190,000
Start filling in the gaps now
Log in
New to OneClass?
Sign up
Back to top
