Given that X  : R \(\to\) R is defined by x = \(\frac{y + 1}{5 - y}\) , y \(\in\) R, find the domain of x

Similar Questions

Evaluate \(\int_{1}^{2} (2 + 2x - 3x^{2}) \mathrm {d} x\)....

Calculate in surd form, the value of \(\tan 15°\)....

Find the angle between i + 5j and 5i - J ...

Simplify \((1 + 2\sqrt{3})^{2} - (1 - 2\sqrt{3})^{2}\)...

Given that \(r = 2i - j\), \(s = 3i + 5j\) and \(t = 6i - 2j\), find the magnitude of \(2r + s - t\)...

The angle of a sector of a circle is 0.9 radians. If the radius of the circle is 4cm, find the ...

Find correct to the nearest degree, the acute angle formed by the lines y = 2x + 5 and 2y = x - 6 ...

Three men, P, Q and R aim at a target, the probabilities that P, Q and R hit the target are \(\frac{...

Using binomial expansion of ( 1 + x)\(^6\) = 1 + 6x + 15x\(^2\) + 20x\(^3\) + 6x\(^5\) + x)\(^6\), f...

If \(\frac{15 - 2x}{(x+4)(x-3)}\) = \(\frac{R}{(x+4)}\) \(\frac{9}{7(x-3)}\), find the value of...