b(c-d)^2 +a(d-c)+(c-d)
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Answered by
6
Now,
b (c - d)² + a (d - c) + (c - d)
= b (c - d)² - a (c - d) + (c - d)
= (c - d) {b (c - d) - a + 1}
= (c - d) (bc - bd - a + 1),
which is the required factorization.
#
Answered by
87
Bonjour!
=> b(c - d)² + a(d - c) + (c - d)
=> b(c - d)(c - d) - a(c - d) + (c - d)
=> (c - d)(b(c - d) - a + 1)
=> (c - d)(bc - bd - a + 1)
Hope this helps...:)
=> b(c - d)² + a(d - c) + (c - d)
=> b(c - d)(c - d) - a(c - d) + (c - d)
=> (c - d)(b(c - d) - a + 1)
=> (c - d)(bc - bd - a + 1)
Hope this helps...:)
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