Question

n2+241N-4662 FIND the factor​

Answer 1

Answer:

Use the sum-product pattern

2

+

2

4

1

−

4

6

6

2

n^{2}+{\color{#c92786}{241n}}-4662

n2+241n−4662

2

+

2

5

9

−

1

8

−

4

6

6

2

n^{2}+{\color{#c92786}{259n}}{\color{#c92786}{-18n}}-4662

n2+259n−18n−4662

2

Common factor from the two pairs

2

+

2

5

9

−

1

8

−

4

6

6

2

n^{2}+259n-18n-4662

n2+259n−18n−4662

(

+

2

5

9

)

−

1

8

(

+

2

5

9

)

n(n+259)-18(n+259)

n(n+259)−18(n+259)

3

Rewrite in factored form

(

+

2

5

9

)

−

1

8

(

+

2

5

9

)

n(n+259)-18(n+259)

n(n+259)−18(n+259)

(

−

1

8

)

(

+

2

5

9

)

(n-18)(n+259)

(n−18)(n+259)

Solution

(

−

1

8

)

(

+

2

5

9

)

Step-by-step explanation:

Hope You Understand That !

Thank You !