Please I want the steps to find it, because I'm stumbled in the last steps as follow:
x*Ln(3)-y*Ln(2)=Ln(19)
3*Ln(y)-x*Ln(2)=Ln(19)
x*Ln(3)-y*Ln(2) - 3*Ln(y)-x*Ln(2) = 0
x*Ln(3)+x*Ln(2) = y*Ln(2)+3*Ln(y) {each one equals Ln(19)}
x*Ln(3)+x*Ln(2) = y*Ln(2)+3*Ln(y) = Ln(19)
x*Ln(6) =...
Hello all,
Please I want to know the steps to find the integral primitive of this function:
∫1/[(x2)*(x+1)*(x-2)] dx.
I know the result : 1/4 ln(x) - 1/3 ln(x+1) + 1/12 ln(x-2) + 1/2x
The steps for normal function like 1/[x*(x+1)*(x-2)] were like : a/x + b/x+1 + c/x-2.
My problem is...
Hi everyone,
Please I have a problem to find a slope (Tangent line) of any linear function without using (x2-x1; y2-y1).
What I want is a function that can be applied in any position of any type of function, example: x2, 3x3+sin(x), ln(x)+x3, and so one. (Like as in this web page "Java...
I tested with Maple e^ln(a)*ln(b), then the result is a^ln(b).
so I tested with 2 different numbers, example:
3^ln(2) = 2^ln(3) ==> Gives the same result.
So I found that the e^ln(a)*ln(b) is commutative.
Please I have a problem with natural log for group set as follow:a*b=eln(a)*ln(b)
1- Show that the group law * is associative and commutative
2- Show that the group law * accept an element e (Identity element)
Thank you !
Hello,
thank you for your reply.
I have found a solution :
m2+1 \equiv 0[5]
m2 \equiv -1[5]
m2 \equiv 4[5]
m \equiv \pm2[5]
m \equiv 2,3[5]
therefore : m= {2+5n ; 3+5n} for any integer n\geq0