logarithms
ln(x) = 0
1
d/dx(ln(x))
1/x
33+673
706
x^2 = 9
plus or minus 3
1/csc(x) = ?
sin(x)
log(x) = log base 10 (x)?
true or false
true
d/dx(cos(x))
-sin(x)
23 * 3
69
6x^2-6x = 0
find x
0, 1
sin(x)/? = tan(x)
what is the trig function that makes this statement true?
cos(x)
break the function down:
y = ln(x/6)
ln(x) - ln(6)
what is the derivative of position?
velocity or v(t)
62/12
31/6 or 5.166667
9x=2x^2
9/2, 0
1/tan(x)
cot(x)
convert this logarithm to = a * log function
a being a number
log(x^2)
2log(x)
d/dx(log6(x))
1/xln(6)
273-57
216
x^2-9
3, -3
sin^2(x)+cos^2(x) = ?
1
find log4(x) = 2
16
d/dx(cos(ln(x)))
-sin(ln(x))*1/(x)
(61^2-61)/61
60
ln(x)/2 = 1/2
e or approximately 2.718
sin(x) = 0
x = ?
0 + 2kpi
k being any integer