limit as x approaches 0 of 9x^2-2x+5

Compute the limit of

9 x^{2} - 2 x + 5

x \to 0

The limit of

x^{2}

0

⁺ when

x \to 0

ⓘ The limit of a product of finite limits is the product of the limits

The limit of

9 x^{2}

is (

9 \cdot 0

)⁺ when

x \to 0

⇥Let's evaluate:

9 \cdot 0

⇥ⓘ A product with a zero factor is zero:

9 \cdot 0

0

⇥

0

ⓘ The limit of a product of finite limits is the product of the limits

The limit of

- 2 x

- 2 \cdot 0

when

x \to 0

⇥Let's evaluate:

- 2 \cdot 0

⇥ⓘ A product with a zero factor is zero:

2 \cdot 0

0

⇥

0

ⓘ The limit of a sum of finite limits is the sum of the limits

So the limit of

9 x^{2} - 2 x + 5

5

when

x \to 0

▶Limit:

5