Question

a⁴+a²x²+x²( resolve into factors)​

Answer 1

Answer:

[(x – a) + ((2a²)/(x + a)] * [((1/x²) – (1 – a²))] / [((x³) – ((ax³ + a⁴)/(x + a)))]

[((x – a)(x + a) + 2a²)/(x + a)] * [((1) – x²(1 – a²))/x²] / [((x³)(x + a) – (ax³ + a⁴))/(x + a)]

[(x² – a² + 2a²)/(x + a)] * [(1 – x² + a²x²))/x²] / [(x⁴ + ax³ – ax³ – a⁴)/(x + a)]

[(x² – a² + 2a²)/(x + a)] * [(1 – x² + a²x²))/x²] [(x + a)/(x⁴ + ax³ – ax³ – a⁴)/]

[(x² – a² + 2a²)/(x + a)] * [(1 – x² + a²x²))/x²] [(x + a)/(x⁴ – a⁴)]

[(x² – a² + 2a²)/1] * [(1 – x² + a²x²))/x²] [1/(x⁴ – a⁴)]

[(x² + a²)(1 – x² + a²x²))]/x²(x⁴ – a⁴)]

[(x² + a²)(1 – x² + a²x²))]/[x²(x² + a²)(x² – a²)]

(1 – x² + a²x²) / [x²(x² – a²)]...