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Mathematics: Post your doubts here!

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seems that i posted in the wrong thread :p
IGCSE answer:
Total time 8 hours 30 minutes + first journey of 15 minutes that is total of 525 minutes.
So, bus leave port every 15 minutes, so in 525 minutes how many times did bus leave the port ? (do cross multiplication) that will end up to 525/15 = 35 times. :)
 
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We can see from the graph that it is quiet obvious that for the minimum possible value of the function, x=0
hence,
f(x) = 0.5 x^2 = 0.5 (0)^2 = 0

and for the maximum value of the function, x = 6
hence,
f(x) = 0.5 x + 1 = 0.5 (6) +1 = 4
so the range is 0 < f(x) < 6
The trick here is to use the right formula for the right value of x like for x= 0 you will use the first formula and for x= 6 you'll use the second one because they provided you with a domain that is to be used for each formula which is 0 to 2 for first and 2 to 6 for second.
 
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We can see from the graph that it is quiet obvious that for the minimum possible value of the function, x=0
hence,
f(x) = 0.5 x^2 = 0.5 (0)^2 = 0

and for the maximum value of the function, x = 6
hence,
f(x) = 0.5 x + 1 = 0.5 (6) +1 = 4
so the range is 0 < f(x) < 6
The trick here is to use the right formula for the right value of x like for x= 0 you will use the first formula and for x= 6 you'll use the second one because they provided you with a domain that is to be used for each formula which is 0 to 2 for first and 2 to 6 for second.
Ohh thanks bro :)
 
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Thanks soo much bro ,
Got a doubt, why direction vector is
( 1'0'0) why the 1 is it alwaya 1 when
Parallel to x-axis?
When i squared both sides, didnt get
X=y
Thanks again

Sorry about the x=y .
|z-3|=|z-3i|
now removing modulus sign we get sq rt of ((real component)^2+(imaginary component)^2) on both sides
suppose z as x+yi you get sq rt of ((x-3^2)+y^2)=(x^2+(y-3)^2)
remove sq rt by squaring both sides now solve to get x=y

yeah vector parallel to x axis is always (1,0,0) for y axis (0,1,0) and z axis (0,0,1) remember this
as (1,0,0) lies in x-axis and line which lies on a bigger line is parallel to it. These are the most simple vectors parallel to respective axis, there are others as well but use this !
 
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