Reference Summary: the gradient of the tangent is equal to the derivative evaluated at 4 and when we put 4 into that rule we have the equivalent expression here that's the expression of the area and if we expand that we get - 2x^

Mm1 2 10a Example 2 -

the gradient of the tangent is equal to the derivative evaluated at 4 and when we put 4 into that rule we have the equivalent expression here that's the expression of the area and if we expand that we get - 2x^ function we substitute X plus h wherever there was an X so this is going to give minus

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  • the gradient of the tangent is equal to the derivative evaluated at 4 and when we put 4 into that rule we have
  • the equivalent expression here that's the expression of the area and if we expand that we get - 2x^
  • function we substitute X plus h wherever there was an X so this is going to give minus

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[MM1-2] 10A - Example 2
[MM1-2] 10B - Example 2
[MM1-2] 10C - Example 2
[MM1-2] 10A - Example 1
[MM1-2] 11I.2 - Example 2
[MM1-2] 10D - Example 2
[MM1-2] 4K - Example 2
[MM1-2] 11I.1 - Example 2
[MM1-2] 11A - Example 2
[MM1-2] 9A - Example 2
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[MM1-2] 10A - Example 2

[MM1-2] 10A - Example 2

Read more details and related context about [MM1-2] 10A - Example 2.

[MM1-2] 10B - Example 2

[MM1-2] 10B - Example 2

Read more details and related context about [MM1-2] 10B - Example 2.

[MM1-2] 10C - Example 2

[MM1-2] 10C - Example 2

Read more details and related context about [MM1-2] 10C - Example 2.

[MM1-2] 10A - Example 1

[MM1-2] 10A - Example 1

Read more details and related context about [MM1-2] 10A - Example 1.

[MM1-2] 11I.2 - Example 2

[MM1-2] 11I.2 - Example 2

Read more details and related context about [MM1-2] 11I.2 - Example 2.

[MM1-2] 10D - Example 2

[MM1-2] 10D - Example 2

Read more details and related context about [MM1-2] 10D - Example 2.

[MM1-2] 4K - Example 2

[MM1-2] 4K - Example 2

... the equivalent expression here that's the expression of the area and if we expand that we get - 2x^

[MM1-2] 11I.1 - Example 2

[MM1-2] 11I.1 - Example 2

... the gradient of the tangent is equal to the derivative evaluated at 4 and when we put 4 into that rule we have

[MM1-2] 11A - Example 2

[MM1-2] 11A - Example 2

... function we substitute X plus h wherever there was an X so this is going to give minus

[MM1-2] 9A - Example 2

[MM1-2] 9A - Example 2

Read more details and related context about [MM1-2] 9A - Example 2.