29
49
53
51
The correct answer is option (D) : 51
\(\frac{a^{17}(a^4+1)+b^{17}(b^4+1)}{a^{19}+b^{19}}\)
\(\alpha^2-1=7\alpha\)
\(\Rightarrow \alpha^4+1=51\alpha^2\)\(\large<^{\large{a}}_{\large{b}}\)
\(\therefore \frac{51a^{19}+51b^{19}}{a^{19}+b^{19}}\)
The correct answer is the option (D) 51
Let A be a 3 × 3 matrix such that \(\text{det}(A) = 5\). If \(\text{det}(3 \, \text{adj}(2A)) = 2^{\alpha \cdot 3^{\beta} \cdot 5^{\gamma}}\), then \( (\alpha + \beta + \gamma) \) is equal to:
A polynomial that has two roots or is of degree 2 is called a quadratic equation. The general form of a quadratic equation is y=ax²+bx+c. Here a≠0, b, and c are the real numbers.
Consider the following equation ax²+bx+c=0, where a≠0 and a, b, and c are real coefficients.
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