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Law Incorporation [45]
3 years ago
9

NEED HELP WHATS THE ANSWERS FOR THESE 2

Mathematics
1 answer:
Maurinko [17]3 years ago
7 0
I believe the first on is -1 and the second one is NO SOLUTION
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Write a 2-digit number such as its tens digit is two less than the ones digit, and the sum of the digits is 8.
saw5 [17]
I believe the answer is 35
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4 years ago
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Help ASAP MATH TEST 3EEEEE
harkovskaia [24]
18ft•12inches= 216 inches
15ft•12inches=180inches
If both are sold for 1$ per inch then the plumber spent $396.
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2 years ago
The revenue generated by a bakery over x months, in thousands of dollars, is given by the function f(x) = 2(1.2)x. The cost of r
SashulF [63]
You are to subtract the functions to get a new function h(x)

h(x) = f(x) - g(x)

replace function name with the equivalent expression.

h(x) = 2(1.2)x - (2x + 1.4)

Distribute the negative sign to the second function - g(x)

h(x) = 2(1.2)x - 2x - 1.4

Now compare to the possible solutions... It appears the next step is to factor 2 out of 1.4  to get 0.7. (all possible solutions end with 0.7)

h(x) = 2(1.2)x + 2( -x - 0.7)

now factor 2 out of all terms

h(x) = 2(1.2x - x - 0.7)

Answer D.
5 0
3 years ago
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Water is pumped from a tank at constant rate, and no more water enters the tank. If the tank contains 19140 L at 4:47 PM and 809
Sladkaya [172]

Answer:

The liters that the tank will contain at 5:11 PM that day are:

  • <u>4416 Liters</u>.

Step-by-step explanation:

Firstly, you must identify the outlet flow of the water pumped from the tank, for this, you must subtract the last volume given from the first volume:

  • 19,140 L - 8,097 L = 11,043 L

And the minutes that passed from the first volume until the last volume given (18 minutes from 4:47 PM to 5:05 PM), so, you must divide that two values to obtain the outlet flow:

  • Outlet flow = \frac{Volume}{Time}
  • Outlet flow = \frac{11,043 L}{18 min}
  • Outlet flow = 613.5 \frac{L}{min}

Now, you must see the next hour given (5:11 PM), if you see, from 5:05 PM to 5:11 PM has passed 6 minutes, taking into account this, you replace the equation of outlet flow to clear the volume:

  • Outlet flow = \frac{Volume}{Time}
  • Volume = Outlet flow * time

And replace the values to obtain the new volume pumped:

  • Volume = 613.5 \frac{L}{min} * 6 min
  • Volume = 3681 L.

At last, you must subtract these liters from the last volume identified in the tank:

  • New Volume in the tank = 8097 L - 3681 L
  • New Volume in the tank = 4416 L

The volume in the tank at 5:11 PM is <u>4416 Liters</u>.

5 0
3 years ago
A rectangle is dilated by a factor of 1/5. The area of the new rectangle is 4 square yards. What could be the dimensions of the
allochka39001 [22]
We know that a rectangle is dilated by a factor of 1/5 which means that the area of a rectangle is dilated by a factor of 1/25. I get 1/25 because each side was dilated by a factor of 1/5, so I just need to take 1/5×1/5=1/25 as the factor of area if rectangle.
Then, the new rectangle is 4 square yards, so we just need to find the area of the old or pre-rectangle. Furthermore, we know that the pre-rectangle is 25 times bigger than the new rectangle based on what we did above, so the area of the pre-rectangle is:
4×25=100 square yards.
However, the question asked us to find the possibility dimension of the original images.
Area of the rectangle=
length× width
100 square yards
length=20 yards, width=5 yards
length=100 yards, width=1 yard
length=25 yards, width=4 yards. Hope it help!
4 0
3 years ago
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