Amy had homework for math,science,and history.she spent 1/3 of her time working on math and 1/4 of her time working on science.
Answers
math: 1/3 x 4/4=4/12
science: 1/4 x 3/3=3/12
Now we can find the time she spent on history (I assume this is what you are looking for)
Total time-math time-science time=history time
12/12-4/12-3/12
=5/12
Amy spent 5/12 of her time working on history.
I will be assuming the same thing as the other user.
First, we have to convert the fractions so that they have common denominators.
Now we add the fractions together.
Now, to find the fraction of the time that Amy spent on history, we need to subtract the sum of the time she spent in math and science from one whole.
Amy spent 5/12 of her time working on history.
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Rectangle shaped canvas.
Area = 3,003.04 cm²
Width = 16 cm
Area of a rectangle = length * width
3,003.04 cm² = length * 16 cm
3,003.04 cm² / 16 cm = length
187.69 cm = length
The greatest length the painting can have is 187.69 cm.
Answers
Answers
(y-4)=1/4x+1/2 (I got this by using distributive property)
(y-4)=1/4x+1/2
-------------------
+4 +4
y=1/47x+ 4 1/2
The y-axis is going to be 4.5, then use the rise/run rule g up 1/2 then another to get 5 1/2 then run to the right 4 places (It might say it is forbidden to copy and paste any kin of content, but that is because I made mistake and tried to copy it back in to save us some time. )
Answers
Answer:
y = 2x
Step-by-step explanation:
We can find the slope
m = (y2-y1)/ (x2-x1)
= (4--4)/(2--2)
= (4+4)/(2+2)
= (8/4)
= 2
We can use the point slope form of the equation
y-y1 = m(x-x1)
y--4 = 2(x--2)
y+4 = 2(x+2)
Distribute the 2
y+4 = 2x+4
Subtract 4 from each side
y+4-4 = 2x+4-4
y = 2x
y+2 = 2x+4
Answers
Answer:
Step-by-step explanation:
(2.7)(10)
=27
27^4=531441
-------------------------------
(3.5)(10)
=35
35^3=42875
Answers
Final answer:
After 50 minutes, the pool has 73.74% of its initial water left, meaning it drained 26.26% of the initial water. To represent this remaining amount in gallons, it would be 0.7324 times the initial volume (in gallons).
Explanation:
To answer your question regarding the amount of water left after draining the pool for 50 minutes with a drain rate of 3% every five minutes, it is important to understand that the reduction occurs in a compound manner. This means each time we are dealing with 97% (100% - 3%) of the previous total.
So after 10 iterations (equaling to your 50 minutes since each iteration is 5 minutes long), we are left with (0.97)^10 = 73.74% of the initial total. That means 26.26% of the water has been drained.
In terms of gallons, if X represents the initial volume of water in the pool, then 0.7324 * X gallons remain after 50 minutes. Without knowing the initial volume of the pool, it is impossible to give a precise value in gallons.
Learn more about Compound Reduction here:
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