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kirill [66]
3 years ago
7

jermey wants to buy a new computer . the saleswomen says he can make a down payment and then pay for the computer in installment

s
Mathematics
1 answer:
hodyreva [135]3 years ago
3 0

Answer:

The correct answer is:

y=\frac{-x+t}{z} \\

Step-by-step explanation:

We want to solve for the amount of money he pays each month. This is represented by y in the equation. This means we want to isolate y in the equation:

x = t - yz

We first want to subtract t from each side:

x - t = t - yz - t

x - t = -yz

Now we want to cancel the negative sign and z. We can isolate both of these at the same time; divide both sides by -z:

\frac{x-t}{-z} = \frac{-yz}{-z} \\ \\\frac{x-t}{-z}=y

We can divide the numerator by the negative sign; this gives us

\frac{-x+t}{z}=y

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bulgar [2K]

Given the equation

y= \[log_2(x)\]

{(1/2,?), (1, ?), (2, ?), (4,?), (8,?), (16, ?)}

Lets start with (1/2, ?)

Ordered pair is (x,y)

In (1/2, ?) , x=1/2 and we need to find out y

y= \[log_2(x)\]

Plug in 1/2 for x, y= \[log_2(1/2)\] = \frac{log(1/2)}{log2} = -1

we do the same for all ordered pairs

(1, ?)

Plug in 1 for x, y= \[log_2(1)\] = \frac{log(1)}{log2} = 0

(2, ?)

Plug in 2 for x, y= \[log_2(2)\] = \frac{log(2)}{log2} = 1

(4, ?)

Plug in 4 for x, y= \[log_2(1)\] = \frac{log(4)}{log2} = 2

(8, ?)

Plug in 8 for x, y= \[log_2(8)\] = \frac{log(8)}{log2} = 3

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Plug in 16 for x, y= \[log_2(16)\] = \frac{log(16)}{log2} = 4

Ordered pairs are

{(1/2,-1), (1, 0), (2, 1), (4,2), (8,3), (16, 4)}

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