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user100 [1]
3 years ago
6

Functions f(x) and g(x) are shown below:

Mathematics
2 answers:
laila [671]3 years ago
7 0
 f` ( x ) = 6 x + 12
       6 x + 12 = 0       6 x = - 12       x = - 2       f ( - 2 ) 0 12 - 24 + 16 = 4       f ( x ) min = 4       g` ( x ) = 4 cos (  2 x - π )       4 cos ( 2 x - π ) = 0       cos ( 2 x - π ) = 0       2 x - π = 3π / 2       2 x = 5π /2       x = 5π/4       g ( 5π/4 ) = 2 sin ( 5π/2 - π ) + 4 = 2 ( sin 3π/2 ) + 4 = -2 + 4 = 2       g ( x ) min = 2 
mestny [16]3 years ago
7 0

Answer:

g(x) has the smallest minimum y-value

Step-by-step explanation:

f(x) is the equation of a parabola

The general form of a parabola is ax² + bx + c, if a is positive, the parabola has a minimum. The minimum is at the vertex, the x-coordinate of the vertex is calculated as follows: -b/2a.  For this case, x =-12/(2*3) = -2, which corresponds to the following function value: 3(-2)² + 12(-2) + 16 = 4

  • minimum value of f(x) = 4

g(x) is the sine function

The sine function is a periodic function which oscillates between -1 and 1

  • minimum value of g(x) = -1
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lisov135 [29]

The solution of the given expression is [p^{2}(p-y)^{y-1} (p-y)^{y-2} -2p(p-y)^{y} (p-y)^{y-2} +7(p-y)^{y} (p-y)^{y-1}]/  (p-y)^{y} (p-y)^{y-1}(p-y)^{y-2}

Given p^{2} /(p-y)^{y} -2p/(p-y)^{y-1} +7/(p-y)^{y-2}

We have to solve the above expression.

We know that expression is a combination of numbers, symbols, variables and coefficients, indeterminants. Expression shows relationship between variables. LCM is the smallest number that is divisible by both the numbers whose LCM has been taken. Coefficients are present in the beginning of variables. Symbols are arithmetic signs like addition, subtraction, multiplication and division, etc.

We have to take LCM of the expression and solve accordingly so that the expression can be solved =

p^{2} /(p-y)^{y} -2p/(p-y)^{y-1} +7/(p-y)^{y-2}=  [p^{2}(p-y)^{y-1} (p-y)^{y-2} -2p(p-y)^{y} (p-y)^{y-2} +7(p-y)^{y} (p-y)^{y-1}]/  (p-y)^{y} (p-y)^{y-1}(p-y)^{y-2}

Hence the expression  p^{2} /(p-y)^{y} -2p/(p-y)^{y-1} +7/(p-y)^{y-2} is equal to = [p^{2}(p-y)^{y-1} (p-y)^{y-2} -2p(p-y)^{y} (p-y)^{y-2} +7(p-y)^{y} (p-y)^{y-1}]/  (p-y)^{y} (p-y)^{y-1}(p-y)^{y-2}

Learn more about expressions at brainly.com/question/723406

#SPJ10

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