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Shkiper50 [21]
3 years ago
6

Combining like terms with negative coefficient -3x-6+(-1)

Mathematics
1 answer:
Andreyy893 years ago
5 0

Answer:

-3x-7

Step-by-step explanation:

So firs you would change the sign of +(-1)

-3x-6-1

-3x-7

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Factorize:<br>(2a - b)² - (a - 2b)²​
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Answer:

3(a - b)(a + b)

Step-by-step explanation:

Factorize: (2a - b)² - (a - 2b)²​

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(2a - b)² - (a - 2b)²​ = [(2a - b) + (a - 2b)] × [(2a - b) - (a - 2b)]

1. Distribute and Simplify:

Distribute the (+) sign on the first bracket and simplify: [(2a - b) + (a - 2b)] → 2a - b + a - 2b → (3a - 3b)

Distribute the (-) sign on the first bracket and simplify: [(2a - b) - (a - 2b)] → 2a - b – a + 2b → (a + b)

We now have:

(3a - 3b)(a + b)

2. Factor out the Greatest Common Factor (3) from 3a - 3b:

(3a - 3b) → 3(a - b)

3. Add "(a + b)" back into your factored expression:

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Step-by-step explanation:

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Looking at our requirement: the sum of its digits is odd.
Well, 4 can be rewritten as 0 4 and its sum is even.
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