Question

FInd the value of this question:

Answer 1

$\huge{\boxed{\boxed{\underline{\mathfrak{Answer \ :}}}}}$

$\underline{\underline{\bf{To \ Find \ :}}}$

• We have to find the value of $\sf{ \frac{222^{29} \times (-1)^{101}}{222^{28} \times 222}}$

$\underline{\underline{\bf{Explanation \ :}}}$

We know that,

$\large{\boxed{\boxed{\sf{A^n \times A = A^{(n + 1)}}}}}$

$\rm{ \implies \frac{222^{29} \times (-1)^{101}}{222^{28} \times 222} = \frac{\cancel{222^{29}}\times (-1)^{101}}{\cancel{222^{29}}}}$

$\rm{ \implies (-1)^{101}}$

And, when -1 has a odd power than the answer remains -1.

$\therefore { \bf -1 \ is \ the \ correct \ answer.}$

$\boxed{\boxed{\sf{Answer \ : \ -1}}}$