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Justifying Why Triangles with Certain Specifications Cannot Be Drawn

Q.1State and ...

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Q.1State and Prove inequalities of triangle Q.2 What Is Surds?

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Q. State and prove the triangle inequality of complex numbers.

Q. If x=√p+2q+√p-2q/√p+2q-√p-2q then prove that qx²-px+q=0

Q. If r, s are the roots of the equation

x^{2} - p x + q = 0

, then what is the equation of the curve whose roots are

([\frac{1}{r}] + s)

([\frac{1}{s}] + r)

?

\sqrt 5

Q. Let p and q be real numbers such that

p \neq 0

p^{3} \neq 2 q

p^{3} \neq - q

α

β

are non zero complex numbers satisfying

α + β = - p

α^{3} + β^{3} = q,

then a quadratic equation having

\frac{α}{β}

\frac{β}{α}

as its roots is

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Justifying Why Triangles with Certain Specifications Cannot Be Drawn

Standard VII Mathematics

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