Ask a New Question

Question

A and B are constants such that the graphs of the lines 3x - 4y = 7 and 8x + Ay = B are perpendicular and intersect at (5,2). What is A+B?
8 years ago

Answers

Anonymous
4 y = 3 x - 7 ----> y = (3/4) x - 7/4
slope = (3/4)
so the slope of the second one = (-4/3)

A y = - 8 x + B
y = -8/A x + B/A
so
(-4/3) = -8/A
looks like A = 6
goes through (5,2)
2 = (-4/3)(5) + B/6
12 = -40 + B
B = 52

6+52 = 58
8 years ago
Isreal
Thank you! You helped me 100%.
8 years ago
Anonymous
You are welcome.
8 years ago

Related Questions

Let A and B be constants such that A < B. Let z be a standard normal random variable. For what valu... if a b and c are constants and (x+2)(x+b)= x^2+cx+6, what is c How do the constants 5, 4, and 12 in f(x) = 5x^2 - 4x + 12, affect the derivative? Thanks! Let p and q be constants such that the graph of x^2+y^2-6x+py+q=0 is tangent to the y-axis. What i... For some constants $a$ and $b,$ let \[f(x) = \left\{ \begin{array}{cl} 9 - 2x & \text{if } x \le 3... what are 4 constants? (what must remain the same) What is the constants of “ A study was done to find if different tire treads affect the braking dist... Use these two constants for the question that follows: e = 1.6 × 10−19 C k = 8.99 × 109 N m2/C... After how many constants will the energy stored in the capacitor in the figure reach one-half its eq... if a, b, and c are constants, is a(x - b) - c + ax - (ab + c)? explain
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use