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umka21 [38]
3 years ago
6

The MOST precise measurements this ruler can give are to the nearest

Mathematics
1 answer:
Ann [662]3 years ago
7 0

Answer:

D) Sixteenth inch

Step-by-step explanation:

Because it is the smallest.

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41/6 expressed as mixed fraction​
pochemuha
6 5/6 is your answer

6 can go into 41, 6 times giving you 36. Then you subtract 41 and 36 which will give you the remaining number which is 5. You then take the 5 and out it over 6.

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Find the Area of the Garden (Must show work!!!)
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Answer:

  • 162 ft²

Step-by-step explanation:

<u>The missing side of the garden is the hypotenuse of a triangle with legs:</u>

  • (80 - 70) = 10 ft and (40 - 15) = 25 ft

<u>The length of the side is:</u>

  • \sqrt{10^2+ 25^2} = \sqrt{725} ≈ 27 ft

<u>The area of the garden is:</u>

  • A = 27*6 = 162 ft²
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3 years ago
Benjamin correctly graphed the quadratic function y = -3x2 + 5. Which of these is true of Benjamin's graph? A. The graph of the
dmitriy555 [2]

Its C the graph has a maximum value at (0,5)

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3 years ago
75 POINTS TO THE FIRST PERSON TO ANSWER ALL OF THESE WITH ALL WORK SHOWN. GEOMETRY. THANK YOU
Leno4ka [110]
<span>(x – h)</span>2<span> + (y – k)</span>2<span> = r</span><span>2

h is your x value and the opposite of k is your y value. r is the radius

so, in the first equation, your center would be (-4,2) and the radius would be 5 because you take the square root of r

So plot (-4,2) and count 5 units left, right, up, and down from that point.

Do the same thing for the second circle. The center is (2,-1) and the radius is 5.6 units

The other graphs are pretty much the same way. 

For number 7, plot the center and the other set of coordinates. Count the distance between the center and that point and that is your radius

For number 6, plot the center, and to get the radius, take half of the diameter.

For the last one you have to use the distance formula</span>
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3 years ago
I need help with this question
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I'm guessing the "regions" are the circles. The one needing the most water conservation devices is the circle in the far left, near California.
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