Solve (03244428422)^20+(-11725192129)^20

$$( 03244428422 ) ^ { 20 } + ( - 11725192129 ) ^ { 20 }$$

Evaluate

$$2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401$$

Solution Steps

Multiply 0 and 3244428422 to get 0.

$$0^{20}+\left(-11725192129\right)^{20}$$

Calculate 0 to the power of 20 and get 0.

$$0+\left(-11725192129\right)^{20}$$

Calculate -11725192129 to the power of 20 and get 2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401.

$$0+2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401$$

Add 0 and 2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401 to get 2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401.

$$2412122478668768596239044133297490715980246644589711780774742753557160175896810591743631565083038234933849627728744987057983949984061412768534782863944531787808189674595255242527453598491902871296838401$$

Factor

$$7^{20}\times 151^{20}\times 233^{20}\times 47609^{20}$$