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jasenka [17]
3 years ago
12

The local zoo is filling two water tanks for the elephant exhibit. One water tank contains 34 gal of water and is filled at a co

nstant rate of 4 gal/h. The second water tank contains 30 gal of water and is filled at a constant rate of 2 gal/h. What are the constraints on the system? Explain. Let x = the number of hours the tanks are filling and let y = the number of gallons in the tank. Question 16 options:
Mathematics
1 answer:
VMariaS [17]3 years ago
5 0
X0, y0 is the constraints of the system. Hope this helps! ;)
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2 divided by what equals 20
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40 divided by 2 = 20

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Which letters shown below on the number line also have their opposites labeled
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The following graph represents the equation y=-3/2x+3?
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ABCD is a rhombus. The diagonals, AC and BD, intersect at the point M. The coordinates of M are (6, -11). The points A and C bot
Zielflug [23.3K]

Answer:

The exact coordinates of the point where the line through B and D intersects the y-axis is \left ( 0, \ -12\dfrac{5}{7} \right)

Step-by-step explanation:

For the given question, we have the following parameters;

The shape of the quadrilateral ABCD in the question = A rhombus

The diagonals of the rhombus = AC and BD

The point of intersection of the diagonals, M = (6, -11)

The equation of the line points A and C lie = 2·y + 7·x = 20

A rhombus is an orthodiagonal quadrilateral (The diagonals of a rhombus are perpendicular)

Therefore;

AC ⊥ BD  and where the slope of the line with points A and C is 'm', the slope of the line with points B and D is (-1/m)

Rewriting the equation, 2·y + 7·x = 20, in slope and intercept form, we have;

2·y + 7·x = 20

y = (- 7·x + 20)/2 = -7·x/2 + 10

∴ y = -7·x/2 + 10

The slope of the line 'y = -7·x/2 + 10', m = -7/2

∴ The slope of the line having the points B and D is -1/m = -1/(-7/2) = 2/7

The equation of the line having the points B and D in point and slope form, using point (6, -11) is given as follows;

y - (-11) = 2/7 × (x - 6)

y + 11 = 2·x/7 - 12/7

∴ y = 2·x/7 - 12/7 - 11 = 2·x/7 - 89/7 = 2·x/7 - 12\dfrac{5}{7}

The equation of the line having the points B and D in point is therefore;

y = 2·x/7 - 12\dfrac{5}{7}

The coordinates of the point where the line having the points B and D intersects the y-axis is the y-intercept, of the equation,  y = 2·x/7 - 12\dfrac{5}{7}, which is \left ( 0, \ -12\dfrac{5}{7} \right)

8 0
3 years ago
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