Write the expression 53.7124 x 10 x 3 as a single number.
2 answers:
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We have the following curve:
So we need to find <span>an equation of the tangent line to this curve at the point
. So let's find out if this point, in fact, belongs to the curve:
</span>
.
<span>
We also know that:
</span>
<span>
Given that the point is:
</span>
Then we will say that:
Therefore:
Computing the derivative:
So the derivative solved for
is in fact the slope of the line at the point , then:
Finally, the tangent line is:
<em>This is shown in the figure below.</em><span>
</span>
So we need to find <span>an equation of the tangent line to this curve at the point
</span>
<span>
We also know that:
</span>
Given that the point is:
</span>
Then we will say that:
Therefore:
Computing the derivative:
So the derivative solved for
Finally, the tangent line is:
<em>This is shown in the figure below.</em><span>
</span>