Question

Factorise : 81 - ( x - 7 )². ​

Answer 1

9^2-(x-7)^2

(9+x-7)(9-x+7)

(x+2)(16-x)

Answer 2

Answer:

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))81 (x-7)² = (2+x)(9− x + 7) -

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))81 (x-7)² = (2+x)(9− x + 7) -81 (x-7)² = (2+x)(16x)

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))81 (x-7)² = (2+x)(9− x + 7) -81 (x-7)² = (2+x)(16x)The factorize form of the term is 81 - (x-7)² = (2+x)(16x)

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))81 (x-7)² = (2+x)(9− x + 7) -81 (x-7)² = (2+x)(16x)The factorize form of the term is 81 - (x-7)² = (2+x)(16x)Step-by-step explanation:

Answer:The factorize form of the term is 81 - (x-7)² = (2+x)(16 — x)Step-by-step explanation:Given : Expression 81 - (x - 7)²To find : Factorize the term ?Solution :Expression 81 - (x − 7)²Re-write 81 as 81 = 9²81 (x-7)² = 9² — (x-7) ²Apply identity, a² − b² = (a + b)(a - b)81 - (x −7)² = (9 + x − 7) (9 — (x − 7))81 (x-7)² = (2+x)(9− x + 7) -81 (x-7)² = (2+x)(16x)The factorize form of the term is 81 - (x-7)² = (2+x)(16x)Step-by-step explanation:if you like my answer please mark me as brainliest answer