Calculus BC Unit 5

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the curve is concave up in this quadrant bc the second derivative is positive/ >0

<p><span>the curve is concave up in this quadrant bc the second derivative is positive/ &gt;0</span></p>
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decreasing and concave up because y’<0 and y”>0

<p>decreasing and concave up because y’&lt;0 and y”&gt;0</p>
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The chain rule is the basis for implicit differentiation, and the product and quotient rules

<p><span>The chain rule is the basis for implicit differentiation, and the product and quotient rules</span></p>
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the curve is concave up in this quadrant bc the second derivative is positive

<p><span>the curve is concave up in this quadrant bc the second derivative is positive</span></p>
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It is increasing and concave up bc y’>0 and y”>0

<p><span>It is increasing and concave up bc y’&gt;0 and y”&gt;0</span></p>
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The values 2⁢npi for all integers n

<p>The values <span>2⁢npi</span> for all integers <span>n</span></p>
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y=(-2/5)^1/3

<p>y=(-2/5)^1/3 </p>
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two

<p>two</p>
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The values pi/2+2⁢npi for all integers n

<p><span>The values pi/2+2⁢npi for all integers n</span></p>
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y=-1/ln2

<p>y=-1/ln2</p>
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two

<p>two</p>
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x=3 x=9

<p>x=3 x=9</p>
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(-2, 3) only

<p>(-2, 3) only</p>
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x=5 x=8

<p>x=5 x=8</p>
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(-1,4)

<p>(-1,4)</p>
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f has a relitave minimum at x=1

<p>f has a relitave minimum at x=1</p>
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