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Range of Quadratic Expression

Let p and q b...

Question

Let $p$ and $q$ be two real numbers satisfying $p^{2} + q^{2} = 5, 3 (p^{5} + q^{5}) = 11 (p^{3} + q^{3})$ , then

A

Option b missing

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B

Option c missing

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C

Option a missing

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D

Option d missing

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Solution

The correct option is A Option b missing
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Similar questions

Q. Let P and Q be

3 α 3

P \neq Q

P^{3} = Q^{3}

P^{2} Q = Q^{2} P

P^{2} + Q^{2} | =

P

Q

3 \times 3

P \neq Q

P^{3} = Q^{3}

P^{2} Q = Q^{2} P

, then determinant of

(P^{2} + Q^{2})

P

Q

are two elements which form

P_{2} Q_{3}

P Q_{2}

0.15

P_{2} Q_{3}

P Q_{2}

15.9

9.3

g respectively, then the atomic mass of

6 Q

Y

Q

Q. Let P and Q be

3 \times 3

matrices such that

P \neq Q

P^{3} = Q^{3}

P^{2} Q = Q^{2} P

then determinant of

(P^{2} + Q^{2})

p

q

are distinct reals , then

2 {(x - p) (x - q) + (p - x) (p - q) + (q - x) (q - p)} = {(p - q)}^{2} + {(x - p)}^{2}

+ {(x - q)}^{2}

is satisfied by

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