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3 years ago

X/5 (fraction) (10 - 11) = 2 Solve for X

2 answers:

8 0

x/5(10-11)=2 according to P.E.M.D.A.S. solve 10-11 first you should get -1 so your new equation will be x/5(-1)=2 then add 1 to both sides leaving you with x/5=3

lastly multiply both sides with 5, yous final answer should be x=15

vekshin13 years ago

5 0

x/5(10-11) Remember PEMDAS and remember to isolate the variable;)

1. x/5(10-11) =2 (subtract)

2. x/5 * -1 =2 (add +1 to each side)

3. x/5= 3 (multiply both sides by five)

4. x=15

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A rectangular parking lot is 75 feet wide and 150 feet long. The owner wants to increase the width by 100 feet. What is the appr

Trava [24]

The approximate increase in Area of the parking lot is about 133%

Area of a rectangle = Length × width

Initial Area of parking lot :

75 feets × 150 feets = 11250 ft²

New Area of parking lot :

Width = 75 + 100 = 175 feets

Length = 150 feets

Area = 175 × 150 = 26250 ft²

Percentage increase in Area of lot :

((16250 - 11250) / initial Area) × 100%

(15000 / 11250) × 100% = 133.33%

Therefore, the approximate increase on area of lot is 133%

Learn more : brainly.com/question/18109354

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3 years ago

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dmitriy555 [2]

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Step-by-step explanation:

The slope of the line parallel to the original line is the same. And you don't add x after the slope.

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2 years ago

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aleksandr82 [10.1K]

Answer:

378$

Step-by-step explanation:

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2 years ago

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Contact [7]

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Step-by-step explanation:

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4 years ago

Indicate in standard form the equation of the line passing through the given points, writing the answer in the equation

Kryger [21]

Answer:

$y + x - 6 = 0$

Step-by-step explanation:

Given

$M(0,6) \ and \ N(6,0)$

Required

Find the equation of the line

First, the slope of the line has to be calculated using the following formula;

$m = \frac{y_2 - y_1}{x_2 - x_1}$

$where\ (x_1,y_1) = (0,6) \ and \ (x_2,y_2) = (6,0)$

So, the equation becomes

$m = \frac{0 - 6}{6 - 0}$

$m = \frac{-6}{6}$

$m = -1$

The equation of the line can then be calculated using

$m = \frac{y - y_1}{x - x_1} \ or \ m = \frac{y - y_2}{x - x_2}$

$Using \ m = \frac{y - y_1}{x - x_1}$

$-1 = \frac{y - 6}{x -0}$

$-1 = \frac{y - 6}{x}$

Multiply both sides by x

$-1 * x = \frac{y - 6}{x} * x$

$-x = y - 6$

Add x to both sides

$x -x = y - 6 + x$

$0 = y - 6 + x$

Reorder

$y + x- 6 = 0$

$Using \ m = \frac{y - y_2}{x - x_2}$

$-1 = \frac{y - 0}{x - 6}$

$-1 = \frac{y}{x - 6}$

Multiply both sides by x - 6

$-1 * (x-6) = \frac{y}{x - 6} * (x-6)$

$-1 * (x-6) = y$

$-x+6 = y$

Add x - 6 to both sided

$x - 6 -x+6 = y +x - 6$

$0 = y + x - 6$

$y + x - 6 = 0$

Hence, the equation of the line is $y + x - 6 = 0$

3 0

3 years ago