1 easy algebra Answer T True or F FalseParallel lines have t

1 easy algebra
Answer T (True) or F (False).________Parallel lines have the same slope.________(f ocy g)(x) = f(x)g(x)________The graph of y = f(x - 2) is obtained by shifting the graph of f 2 units to the right.________The graph of an even function is symmetric with respect to the y-axis.________All real numbers are complex.________With compound interest, only the principal earns interest.________If xy = 0, then we can conclude that x = 0 or y = 0.________If b^2 - 4ac > 0, then the equation ax^2 + bx + c = 0 has two real solutions.________For all real x, |-x| = x.________If a function has no real zero, then its graph has no x-intercept.________All exponential functions are one-to-one.________The logarithm of a negative number is not defined.________For all positive real numbers x and y, log (xy) = log x + log y________For all positive real numbers x and y, log (x - y) = log x/log y.________Natural logarithms are logarithms with base 10.

Solution

a) parallel lines have same slopes ---- true

b) (fog)(x) = f(x) g(x) ------ false

c) f(x-2) = shifted 2 units right ---------- true

d) the graph of even function is symmetric about y axis ----- false

e) all real numbers are complex -------- false

f) with compound interest only principal earns interest --------- false

g) if xy=0 , x=0 or y =0 ---- true

h) b^2-4ac >0 , has 2 real solutions ----- true

i) for all real x | -x| = x ---------- true

j) no real zero means no x intercept ------------- true

k) all exponential function are one to one -------- true

l) the logarithm of negative is undefined ----- true

m) log (xy) = log x + log y ---- true

n ) log (x-y) = log x / log y ------------ false

o) natural logarithms are log with base 10 --------------- false

1 easy algebra Answer T (True) or F (False).________Parallel lines have the same slope.________(f ocy g)(x) = f(x)g(x)________The graph of y = f(x - 2) is obtai

Get Help Now

Submit a Take Down Notice

Tutor
Tutor: Dr Jack
Most rated tutor on our site