You and a classmate are reading a short that is 15 pages long. You read at a story rate of 1 page per minute. Your classmate reads at a rate of 0.75 page per minute. The models below give the number of p pages you and your classmate have left to read after reading for m minutes. You: p = -m+15 Classmate:p=-0.75m+ 15 Graph both equations on the same coordinate plane. b. How many more minutes would it take your classmate to read the short storry than you? Explain how you used the graph to determine this information

Q: Graph equation in a rectangular coordinate system. y = -2

A:

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A: To graph the following equation.

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A: The given equation is 2x+3y=6 Which is linear equation. So the graph will be the straight line. Now,…

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A: GIVEN: Linear equation is given 0x + y = -11/4

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Q: A farmer plans to fence in a rectangular pasture adjacent to a river (see figure below). The pasture…

A:

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A: To graph the equation 4y+16x=20.

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A: We solve the given equation for y

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A: Solution: The objective is to graph the given equation

Q: graph each of the equations. x2 - y2 = 9

A: Given:  x2 - y2 = 9

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A: Given: The equation given is: 2y+4x=10 Further simplifying it, we get: y+2x=5

Q: -2x2 + 8x = 3 %3D

A:

Q: graph each equation. 9x2 + 25y2 = 225

A: 9x2+25y2=225⇒9x2+25y2225=1⇒9x2225+25y2225=1⇒x225+y29=1⇒x252+y232=1 It is in form of x2a2+y2b2=1.…

Q: y = 2x 1 y=-x+2

A:

Q: Graph the equation.   4x−5y=20

A: complete the table

Q: Graph the given equation. y = 5x − 4

A:

Q: graph each equation.   3x - 2y = 12

A: Given data:- The given equation is, 3x-2y=12

Q: Graph the equation. 7y − 1 = 6

A: 7y − 1 = 6  7y = 6 + 1 7y = 7 y = 1 All "y = constant" equations represents a line parallel to…

Maximization

Have you ever seen a bridge in the shape of a parabola? Where is its maximum on the bridge? The maximum of that bridge is the highest point on that bridge. The process of finding the maximum of the bridge here is called the maximization.