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2 years ago

What expression has the greatest value of if x=8

Mathematics

1 answer:

Elenna [48]2 years ago

7 0

Answer:

d) 10-x

Step-by-step explanation:

replace x with 8 will make it equals 2, which is the greatest value

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The function c(x)=35x+75 r

Sonbull [250]

Math Papa is a very good calculator. You can try it. Just put the equation www.mathpapa.com :)

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2 years ago

What is $40.39 times x

Iteru [2.4K]

Answer:

$40.39x

Step-by-step explanation:

hope this helpss!!!

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2 years ago

A student created this table to represent a linear relationship between x and y.X Y-2. 10.0-1. 7.50. 5.01. 2.52. 0The student sa

alex41 [277]

The relationship between x and y is represent as:

Since, the relationship is linear.

The standard form of equation of line is:

$y-y_1=\frac{y_2-y_1}{x_2-x_1}(x-x_1)$

Consider any two set x and y values from the given relationship.

Let (-2, 10) and (-1,7.5)

$\text{Substitute x}_1=-2,y_1=10,x_2=-1,y_2=7.5\text{ in the standard equation of line.}$

$\begin{gathered} y-y_1=\frac{y_2-y_1}{x_2-x_1}(x-x_1) \\ y-10=\frac{7.5-10}{-1-(-2)}(x-(-2)) \\ y-10=\frac{-2.5}{1}(x+2) \\ y-10=-2.5(x+2) \\ y=-2.5(x+2)+10 \end{gathered}$

The equation of the linear relationship between x and y is:

y = -2.5(x + 2) + 10

Now, to check that the point (9, -17.5) lies on the represented relationship between x and y

Substitute x = 9 and y = -17.5 in the equation y = -2.5(x + 2) + 10

y = -2.5(x + 2) + 10

-17.5 = -2.5(9 + 2) + 10

-17.5 = -2.5(11) + 10

-17.5 = -27.5 + 10

-17.5 = -17.5

Thus, LHS = RHS

Hence the point (9, -17.5) lie on the given linear relationship between x and y.

Answer: The point (9, -17.5) lie on the given linear relationship between x and y.

8 0

5 months ago

Select the correct description of the graph of the inequality: I > 3.5

Norma-Jean [14]

Answer:

gfygou

Step-by-step explanation:

4 0

2 years ago

Find the point P on the line yequals4x that is closest to the point (51 comma 0 ). What is the least distance between P and (51

galina1969 [7]

Answer:

Step-by-step explanation:

Use the distance formula D = √[ (x - x0)² + (y - y0)² ], using (x0, y0): (51, 0). Replace 'y' with '4x':

D = √[ (x - 51)² + (4x - 0)² ], or (after simplification)

D = √[ x² - 102x + 2601) + 16x² ], or D = √[ 17x² - 102x + 2601 ].

This is the objective function in terms of one variable (x).

You don't specify the method to be used. The main method choices you have are (1) calculus and (2) algebra.

We want the x value at which this distance D is a minimum. We can find that x value by finding the minimum of 17x² - 102x + 2601), whose graph is that of a parabola with minimum at x = -b/(2a). Here, that x is x = 102/(34), or x = 3.

We conclude that the distance between the given point and the given line is a minimum when x = 3.

That distance is D = √[17x² - 102x + 2601], evaluated at x = 3:

√[ 17(9) - 102(3) + 2601 ] = 49.5 approximately

8 0

2 years ago