Calculation of relative maxima and minima of a function f (x) in a range [a, b]:
We find the first derivative and calculate its roots.
We make the second derivative, and calculate the sign taken in it by the roots of the first derivative, and if:
f '' (a) <0 is a relative maximum
f '' (a)> 0 is a relative minimum
Identify intervals on which the function is increasing, decreasing, or constant. G (x) = 1- (x-7) ^ 2
First derivative
G '(x) = - 2 (x-7)
-2 (x-7) = 0
x = 7
Second derivative
G '' (x) = - 2
G '' (7) = - 2 <0 is a relative maximum
answer:
the function is increasing at (-inf, 7)
the function is decreasing at [7, inf)
Answer: #1 is that It is warmer on Monday then Tuesday #2 -.1 because It is warmer the Tuesday without being over 0
Step-by-step explanation:
Graph it on graph paper then connect the dots then you can measure each side by the amount of boxes and then you take base × height ÷2
Answer:
0.20
Step-by-step explanation:
Answers:
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1) 302⁰ = 1 .
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2) (302)⁰ = 30m ; Solve for "m" ;
→ Replace: "(302)⁰ " ; with "1" and rewrite:
→ 1 = 30m ;
<span> ↔</span> 30m = 1 ;
→ Divide EACH SIDE of the equation by "30" ; to isolate "m" on one side of the equation; and to solve for "m" ;
→ 30m / 30 = 1 / 30 ;
→ m = 1/30 ; or, write as: 0.303333333333333333.... ;
→ round to: 0.3033 .
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3) Again:
→ (302)⁰ = 1 .
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