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DENIUS [597]
3 years ago
12

Can someone help me with this, I don’t get it help please.

Mathematics
1 answer:
Nastasia [14]3 years ago
6 0
This question is simply asking you to find the x and y intercepts, which can be found by taking y as zero & x as zero, respectively. These intercepts are points that cross the x-axis or the y-axis. Consequently, by finding the intercepts you will be finding the values of A, B, C & D.

For example, to find values of A, B & C, you should note that they belong to the x-intercept, meaning you must put the value of y equal to zero (i.e y=0). Ultimately you will be solving for x, meaning you isolate x on its own to find its value.

Write the equation as it is helps as a starting point.

f(x)=y= | 3x + 1 | - 8
0 = | 3x + 1 | - 8
8 = | 3x + 1 |
Since the x is enclosed inside the absolute value sign, an absolute value produces two values: one negative & the other positive, since a value or equation inside an absolute value sign CANNOT be negative.

Thus, 3x + 1 = 8 or 3x + 1 = -8. You must now solve the two equations.

3x + 1 = 8
3x = 7
x = 7/3

3x + 1 = -8
3x = -9
x = -3

Note that if you look at the value denoted by A, it is singular and in a whole form, whereas B & C make up one number, hinting that it is a quotient.

Therefore, A = -3 , B= 7, C = 3 (B/C= 7/3).

Hope this helped you! Try working out the y-intercept :)

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An appropriations bill passes the U.S. House of Representatives with 83 more members voting in favor than against. If all 435 me
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Answer:

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Step-by-step explanation:

Let "a" represent the number against. Then (435-a) is the number in favor, and the difference is ...

  (435-a) -a = 83

  435 -83 = 2a . . . . . . add 2a-83

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  435 -176 = 259 . . . . number in favor

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You do not need to flip the inequality sign when solving the inequality -3 t + 7 ≥ 9.
NemiM [27]

For this case we must resolve the following inequality:

-3t + 7 \geq9

Subtracting 7 from both sides of the inequality we have:

-3t \geq9-7\\-3t \geq2

Dividing by 3 to both sides of the inequality we have:

-t \geq \frac {2} {3}

We multiply by -1 on both sides, taking into account that the sense of inequality changes:

t \leq- \frac {2} {3}

Thus, it is observed that to solve the inequality it is necessary to change the meaning of it.

ANswer:

False. It is necessary to change the sense of inequality

3 0
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