mid point of xy
The mixed fraction XY/Z is equal to (XZ + Y)/Z.
y(z+x) + 4(x+z)
(1/x) - (1/y) = (1/z) Get the left-hand side over a common denominator:- (y-x)/xy = 1/z Take the reciprocal of both sides:- z = xy / (y-x)
lnx + .5lny - 5lnz First, make the coefficients into exponents: lnx + ln(y^.5) - ln(z^5) ln[xy^.5] - ln(z^5) ln[(xy^.5)/z^5] There you go!
If Z,Z1,Z2 and Z3 are complex no.s such that |Z1-Z|=|Z2-Z|=|Z3-Z|,then show that Z1,Z2 and Z3 lie on a circle with centre at Z.
xy + y = z xy = z - y (xy)/y = (z - y)/y x = (z - y)/y
The expression xy + z represents the sum of the product of x and y with the value of z. This is a simple algebraic expression where x and y are variables representing numbers, and z is a constant value. To find the result of xy + z, you would first multiply x and y, and then add the value of z to the product.
The only common factor to all terms is yz. → xy³z² + y²z + xyz = yz(xy²z + y + x)
xy + z = 9Subtract 'z' from each side:xy = 9 - zDivide each side by 'x':y = (9 - z) / x
Z is halfway between X and Y.
xylophone
mid point of xy
24x2y2z5
its either (z2+ 9)(z - 2) , (z2+ 2)(z - 9) , or (z2- 9)(z - 2)
Consider a sphere of radius r. Let the z-axis be the vertical axis and suppose the sphere's centre is at z = 0. [Thus the sphere goes from z = -r to z = r.] Suppose the volume of liquid in it is V. Then you need to sove 3V/pi = 3r2z - z3 + 3r3 - r3 = 3r2z - z3 + 2r3 for z. Then, the depth is z + r
I think it's the last episode