<u>Answer:</u>
- The solution of the inequality is x < -2.
<u>Step-by-step explanation:</u>
<u>Let's simplify the inequality first.</u>
- => -4x < 8
- => -4x/4 < 8/4
- => -x < 2
- => x < -2
Hence, <u>the solution of the inequality is</u><u> x < -2.</u>
Hoped this helped.

Answer:
Points apply to the given situation:
(a)The puppy will run into the wall after 5 seconds
(b)The slope is -4 ft per second since the puppy is running at a rate of 4 ft per second.
(c)The y-intercept is 20 ft because the puppy is 20 feet away from the wall.
Step-by-step explanation:
We have given,
A puppy is running at a rate = 4 feet per second
A wall is 20 feet away from puppy. That means initially puppy is 20 feet away from the wall.
So, time taken by puppy to reach the wall =
i.e. time take by puppy to reach the wall = = 5 seconds
Now we write the points that apply to this situation:
(a)The puppy will run into the wall after 5 seconds
(b)The slope is -4 ft per second since the puppy is running at a rate of 4 ft per second. {Since the puppy is moving towards the wall that means horizontal distance is decreasing at a rate of -4 feet per second}
(c)The y-intercept is 20 ft because the puppy is 20 feet away from the wall.
Answer:
You are correct with all of your answers so far,...
Step-by-step explanation:
5) = 0 (-17 + 20 = 3,... 3 + -3 = 0)
6) = -34 (-34 + 25 = -9,... -9 + -25 = -34)
9) = -4 (7 + -11 = -4)
Chow,...!
The answer is A=lw
A=(5)(7)
A= 35 ^meters
In this question, we need to find this year's tuition.
We know that last year's tuition was 29,613 dollars.
We know that this year's tuition increased by 5.9%
In order to find your answer, we would have to multiply 29,613 by (1 + 0.059 = 1.059), since the price is increasing.
Solve:
29,613 · (1 + 0.059 = 1.059)
29,613 · 1.059 = 31,360.167
If you have to round to the nearest hundredths, it would be: 31,360.17
If you have to round to the nearest whole, it would be: 31,360
This means that this year's tuition was $31,360
Answer:
$31,360 (if you need to round to the nearest whole)
$31,360.17 (if you need to round to the nearest hundredths)