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#1
0
since you're flipping a coin, the probability of getting heads is 1/2 and the probability of tails, obviously, is 1/2.
if you're going to find the probability of flipping the coin three times and getting heads three times, you multiply .5 x .5 x .5 (since you are trying to find the decimal ["ROUND TO THE NEAREST THOUSANDTHS], convert the fractions to decimals), giving you .125.
you don't even need to round in this case.
-brosshades
Guest
Jun 12, 2012
#2
+8
0
Ah thank you!
I keep forgetting when something in brackets is squared it's essentially two of the same brackets multiplied by each other.
DenizYildirim
Jun 12, 2012
#1
+8
0
11x+8=8x+17
Take away 8x from both sides
11x+8-8x=8x+17-8x
3x+8=17
Shift 8 to the other side of the equation thus making it negative
3x=17-8
17-8 =9 so:
3x=9
Divide by 3 on both sides of the equation
3x/3=9/3
Which means:
x=3
DenizYildirim
Jun 12, 2012
#1
+3146
0
(2y+1)^2
(2y+1)*(2y+1)
2y*2y+1*2y+1*2y+1*1
4y^2+2y+2y+1
4y^2+4y+1
admin
Jun 12, 2012
#1
+3146
0
[input]x^2+6x-16=0[/input]
admin
Jun 12, 2012
#1
+3146
0
sqrt(x + 3) = -6
no solution.
[input]plot( sqrt(x + 3), -6, x=-10..10 )[/input]
admin
Jun 12, 2012
#1
+3146
0
[input]asin( 300*sin(84) / 100 )[/input]
this is a complex solution.
[input]300*sin(84) / 100[/input]
the argument of asin(..) is 2.98356568610481.
[input]plot( sin(x), x=-360..360 )[/input]
sin(..) has a result between -1 and 1.
asin is the inverse of sin, so an argument outside of -1..1 (here 2.98356568610481) has to result in some "complex" result. (which is in this case really a complex number)
admin
Jun 12, 2012
#1
+3146
0
(x − 4) = 2x
(x − 4) -2x=0
x − 4 -2x=0
-x-4=
x=-4
[input]x-4=2x[/input]
admin
Jun 12, 2012
#1
+3146
0
[input]solve( b*n= n + a, n)[/input]
b*n= n + a
b*n-n= a
n*(b-1)= a
n=a/(b-1)
admin
Jun 12, 2012
#1
0
x^2+6x+9=0
X^2+6x=-9
x^2+6x/2=-9
x^2+3x +(3)^2=9-9
(x+3)^2= + or - sqr(0)
x=-3 + or - Sqr(0)
X= -3
(-3)^2+6(-3)+9=0
9-18+9=0
0=0
Guest
Jun 12, 2012
#1
+42
0
no calculator needed:
divide both sides through 4
you get x+1 > 4
x>3
simpel?
ricom39
Jun 12, 2012
#2
+42
0
(a+b)(x+y) should be right
ricom39
Jun 12, 2012
#1
0
nice
Guest
Jun 12, 2012
Jun 11, 2012
#1
+3146
0
[input]solve( A=(a+b+c)/3, b)[/input]
admin
Jun 11, 2012
#1
+3146
0
[input]4/ ( 4/9 )[/input]
admin
Jun 11, 2012
#1
+3146
0
[input]round(21.277, 2)[/input]
admin
Jun 11, 2012
#1
+3146
0
[input]3/7x+6=3x[/input]
admin
Jun 11, 2012
#1
0
The answer y(a+b) + x(a+b) is right, because if you solve xy(a+b), you'll get the solution ayx + byx and that's false
Guest
Jun 11, 2012
Jun 10, 2012
#2
0
For the kind person who put it into numbers, many thanks indeed.
Guest
Jun 10, 2012
#1
+3146
0
[input]7.14/(1.67x10^-27)[/input]
admin
Jun 10, 2012
#1
+3146
0
[input]100! in hex[/input]
admin
Jun 10, 2012
#1
+3146
0
r: radius
h: height
Area=2*pi*r*(r+h)
339=2*pi*r*(r+h)
r=2*h
[input]solve( 339=2*pi*r*(r+h), r=2*h )[/input]
{r=5.997417539138687, h=2.998708769569344}
admin
Jun 10, 2012
#1
+3146
0
[input]3.27*10^14[/input]
3.27*10^14
3.27*100000000000000
327000000000000
admin
Jun 10, 2012
Jun 8, 2012
#1
0
or better yet... is there a way to have the web2.0Calc display the steps IT took to reach it's answer so i can see where exactly i went wrong on a problem?
Guest
Jun 8, 2012
#1
+42
0
with fingers and without fear...)))
kumold
Jun 8, 2012
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