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Verified Answer :

I think you are saying 3b^2 - b so if b = 5 first you should solve the exponent, so

3 5^2 - 5

3
25 - 5

then you just solve the rest normally

3 * 25 - 5

75 - 5

70

and you should get 70

The value of the expression 3b² - b when b = 5 is 70

From the question, the given expression is 3b2−b.

This can be written properly as 3b² - b.

Now to determine the value of 3b² - b when b = 5. That means, we should substitute the value 5 for b in the given expression.

Now, putting b = 5 in the expression, we get

\(3b^{2}-b = 3(5)^{2}-5\)

\(= 3 \times (5)^{2} - 5\)  

Then,

\(3b^{2}-b = 3 \times 25-5\)

(NOTE: \(5^{2} = 5 \times 5 = 25\))

∴ \(3b^{2}-b = 75-5\)

(NOTE: Multiplication(M) comes before subtraction (S) in BODMAS, so you multiply before subtracting)

∴ \(3b^{2}-b = 70\)

Therefore the value of the expression 3b² - b when b = 5 is 70

Hence, the value of the expression 3b² - b when b = 5 is 70

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