so that

and

.

Substitute into the original problem, replacing all forms of , getting

(Use polynomial division.)

.

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* SOLUTION 2 :* Integrate
. Use the power substitution

so that

and

.

Substitute into the original problem, replacing all forms of , getting

(Use polynomial division.)

.

Click HERE to return to the list of problems.

* SOLUTION 3 :* Integrate
. Use the power substitution

so that

and

.

Substitute into the original problem, replacing all forms of , getting

(Use polynomial division.)

.

Click HERE to return to the list of problems.

* SOLUTION 4 :* Integrate
. Use the power substitution

so that

,

,

and

.

Substitute into the original problem, replacing all forms of , getting

.

Click HERE to return to the list of problems.

* SOLUTION 5 :* Integrate
. Use the power substitution

so that

,

,

and

.

Substitute into the original problem, replacing all forms of , getting

.

Click HERE to return to the list of problems.

* SOLUTION 6 :* Integrate
. Use the power substitution

so that

,

,

and

.

Substitute into the original problem, replacing all forms of , getting

(Use polynomial division.)

.

Click HERE to return to the list of problems.

Duane Kouba 2000-05-09