Graph y = −x2 − 2. Identify the vertex of the graph. Tell whether it is a minimum or maximum.
2 answers:
Y = - x^2 - 2
the vertex of - x^2 will be at (0,0)
the -2 translates the graph down 2 units
The answer is the vertex is at (0,-2) and as the coefficient of x^2 is negative it is a maximum
Answer is D.
Answer:
(0, –2); maximum
Step-by-step explanation:

WE are given with the quadratic equation.
Vertex form of quadratic equation is in the form of 
where (h,k) is the vertex

The value of a=-1
when the value of 'a' is negative, then the vertex is maximum
To find the vertex we look at the value of h and k
h=0 and k= -2
Vertex is (0,-2)
(0, –2); maximum
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= 4 4
----- / ----
9 5
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9 4
= 20
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36
= 5
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9
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2h/15=20 so the answer to h would be h=150
Adults = 9
Children = 2
Let x be the number of adults.
11-x is the number of children.
22x + 15(11-x) = 228
22x + 165 - 15x = 228
22x - 15x = 228 - 165
7x = 63
7x / 7 = 63 / 7
x = 9 number of adults.
11 - x = 11 - 9 = 2 number of children.
To check:
22x + 15(11-x) = 228
22(9) + 15(11-9) = 228
198 + 30 = 228
228 = 228
(not my answer btw)