Multiply Using the Rule for the Product of the Sum $$\left( 8 a ^ { n } - 13 b ^ { n } \right) \left( 8 a ^ { n } + 13 b ^ { n } \right)$$

Multiply using the rule for the product of the sum and difference of two terms. Assume any variable exponents represent whole numbers.
- $$\left( 8 a ^ { n } - 13 b ^ { n } \right) \left( 8 a ^ { n } + 13 b ^ { n } \right)$$

A) $8 a ^ { 2 n } - 13 b ^ { 2 n }$
B) $64 a ^ { 2 n } + 208 a ^ { n } b ^ { n } - 169 b ^ { 2 n }$
C) $64 a ^ { n } - 169 b ^ { n }$
D) $64 \mathrm { a } ^ { 2 \mathrm { n } } - 169 \mathrm {~b} ^ { 2 \mathrm { n } }$

Correct Answer:

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