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gladu [14]
3 years ago
9

If the line segment AB is on a number line, and point A is at 4 and Point B is at 19, then the length of AB is ____. Select one:

a. 15 b. - 15 c. 23 d. 12
Mathematics
1 answer:
Kobotan [32]3 years ago
8 0

Answer: 15

Step-by-step explanation:

If two points are together, then you subtract the numbers to get the distance

19 - 4 = 15

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Diego cut 7 smaller boards of equal length from a board that is 9 1/3 feet long. How long is each of the 7 smaller boards? Write
Temka [501]
It would be 9 1/3 divided by 7/1 or 28/3 * 1/7

It would give you 28/21 which would simplify to 4/3 and still leave you with an improper fraction
4 0
3 years ago
If R= {(1,2), (3,4), (5,6), (8,9)} find the domain and range of R a. Find value of X and Y.​
podryga [215]
<h2>The Domain and Range of a Set of Ordered Pairs</h2><h3>Answer:</h3>

Domain: x \in \{ 1, 3, 5, 8 \}

Range: y \in \{ 2, 4, 6, 9 \}

<h3>Step-by-step explanation:</h3>

We are given the set of ordered pairs: R. The Domain is just the set containing all the x values of each ordered pair of R. Recall that in the ordered pair (a,b), a is the x value. In set R, we can see that the x values are \{ 1, 3, 5, 8 \}.

For the Range, it is just the set containing all the y values of each ordered pair of R. Recall that in the ordered pair (a,b), b is the y value. In set R, we can see that the y values are \{ 2, 4, 6, 9 \}.

7 0
2 years ago
Write logb(x/y) as two logs
Makovka662 [10]

Answer:

log_{b}(x)  -  log_{b}(y)

5 0
2 years ago
Andrea works at a zoo that just purchased a new lion and two parakeets. Andrea needs to change a section of the lion's habitat f
PolarNik [594]
Answer:
<span>y ≤ 0.13x² + 0.38x
</span>y ≤ 766.33 - 2.90x² - 8.69x

Your question doesn't say which are the systems of inequlities, but we can find the correct one.

We can call:
x = width of the grass
y = radius of the dispenser

Now, let's translate into mathematical language the statements given in the question:

- "the length of the grassy area for the lion must be 3 feet greater than its width": 
l = x + 3

- "the area of the grass must be at least 8 times greater than the radius of the parakeets' food dispenser": 
A ≥ 8 · y

The area of a rectangle is given by:
A = l · w   = (x + 3) · x
therefore, we can write the first inequality:
(x + 3) · x ≥ 8 · y
x² + 3x ≥ 8y
and solving for y:
y ≤ 0.13x² + 0.38x   (rounded to two decimal digits)

- "The food dispenser for the parakeets is … 4 feet tall. It is exactly half-way full" means that the empty height of the dispenser is:
h = 4 : 2 = 2 ft

- "The cost of the parakeets' food is $0.49 times the length of the radius for every foot of height of food missing from the dispenser":
P = 0.49 · y · h   
<span>   = 0.49 · y · 2 
   </span>= 0.98y

- "They could put the grass in the lion's habitat for $2.84 per square foot of grass":
G = 2.84 · A    
    = 2.84 · (x² + 3x)    
    = 2.84x² + 8.52x

- "Andrea cannot spend more than $751.00 on both projects":
P + G ≤ 751.00

We can now write the second inequality:
(0.98y) + (2.84x² + 8.52x) ≤ 751.00
Solving for y:
0.98y + 2.84x² + 8.52x ≤ 751.00
0.98y ≤ 751.00 - 2.84x² - 8.52x
y ≤ 766.33 - 2.90x² - 8.69x (rounded to two decimal digits)
4 0
3 years ago
2x + 2 &lt; 2 or 3 - x greater than or equal to 0
Nikitich [7]

2x+2 < 2\ or\ 3-x\geq0\\\\2x+2 < 2\ \ \ |-2\\2x < 0\ \ \ \ |:2\\x < 0\\\\3-x\geq0\ \ \ |+x\\3\geq x\to x\leq3\\\\x < 0\ or\ x\geq3\to x\in(-\infty,\ 0)\ \cup\ [3,\ \infty)

7 0
3 years ago
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