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evablogger [386]
3 years ago
7

Write an equation of each line in standard form with integer coefficients y=-7x-9

Mathematics
1 answer:
Mashcka [7]3 years ago
5 0

Answer:

Take the y not the 7, or 9 and divide that by the qq. Before we divide it by the qq of its c we have to find the qq. I assume you already know the qq but if you don't heres how we find it. Take the 65 in the 9 by subtracting the 199 and then multiplying that by the same number we used in the begging. Y, which is and isn't a number at the same time. It is a letter, yes. But in this case it stands for a number. Assuming you already know the number, 15 you add that to 65, which would give you 80. Easy math, right? Haha. So to get your answer just multiply what you asked me in the first place. Hope this helps u!

Step-by-step explanation:

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The position of an object moving vertically along a line is given by the function s(t)= −16t^2 +128t. Find the average velocity
olchik [2.2K]

Answer:

a) 48

b) 64

c) 80

d) -16h + 96

Step-by-step explanation:

To find the average velocity of an object over an interval you need to find the distance it moved during the interval and divide by the time.

So

a) To find the distance it moved, we need to know the position the object was at the start of the interval and the position it was at the end of the interval. I will suppose the position is in meters and time is in seconds.

The position at the start of the interval is s(1) = -16*1² + 128(1) = 112m

The position at the end of the interval is s(4) = -16*4² + 128(4) = 256m

So, from the start to the end of the interval, the object moved 256-112 = 144m in 4-1 = 3 seconds.

Av = 144/3 = 48 m/s

b) From a), we already know s(1) = 112.

We need to find s(3)

s(3) = -16*3² + 128*3 = -144 + 384 = 240m.

From the start to the end of the interval, the object moved 240-112 = 128m in 3-1 = 2 seconds.

Av = 128/2 = 64 m/s

c) From a), s(1) = 112

We need to find s(2)

s(2) = -16*2² + 128*2 = -64 + 256  = 192m

From the start to the end of the interval, the object moved 192-112 = 80m in 2-1 = 1 second.

Av = 80/1 = 80m/s

d) From a), s(1) = 112

We need to find s(1+h).

s(1+h) = -16*(1+h)² + 128(1+h) = -16(1 + 2h + h²) + 128 + 128h = -16 - 32h - 16h² + 128 + 128h = -16h² + 96h + 112.

From the start to the end of the interval, the object moved -16h² + 96h + 112 - 112 = (-16h² + 96h)m in 1+h-1 = h seconds.

Av = (-16h² + 96h)/h = h(-16h+96)/h = -16h + 96

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