Factorise the following trinomials.
b²+14b+49
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Answer:
b2−14b+49b2-14b+49
Rewrite 4949 as 7272.
b2−14b+72b2-14b+72
Check that the middle term is two times the product of the numbers being squared in the first term and third term.
14b=2⋅b⋅714b=2⋅b⋅7
Rewrite the polynomial.
b2−2⋅b⋅7+72b2-2⋅b⋅7+72
Factor using the perfect square trinomial rule a2−2ab+b2=(a−b)2a2-2ab+b2=(a-b)2, where a=ba=b and b=7b=7.
(b−7)2(b-7)2
b2−14b+49b2-14b+49
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Answer:
Factorise the following trinomials.
b²+14b+49
don't spam ❌
Step-by-step explanation:
Factorise the following trinomials.
b²+14b+49
don't spam ❌
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