How to solve Slope Intercept Form equations?
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To take a taxi, it costs \$3.00 plus an additional \$2.00per mile traveled. You spent exactly \$20 on a taxi, which includes the \$1 tip you left. How many miles did you travel
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Then you take 53/6 and 7/3 and find a common denominator which is 6
Then you multiply 7x2 and 3x2 which equals to 14/6
53/6 - 14/6 is 39/6
You can leave it as 39/6 or change it into a mixed number, if you make it a mixed number then you would get 6 3/6 which is equivalent to 6 1/2.
For this method you need to make sure that both the denominators are the same.
(See attached image)
I hope this makes sense!
As a summary; you must make sure that both denominators of the fractions are the same. Whatever number you multiply by for the denominator, use also for the numerator.
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58 rounds to 60.
You then take your rounded numbers, 60 + 20 = 80. So, Mike has driven ABOUT 80 miles so far.
Now you take his estimated distance & subtract it from the 100. Your answer is 20. So, your answer is A) 20 miles.
To check your work, you could add 23 + 58 = 81. You then subtract 100 - 81 = 19. 19 rounds to 20, which is your answer.
I hope this helps & you understand ! (:
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The of 90000 is 9000.
We have a number - 90000
We have to determine part of this number.
Evaluate 1/5 of 100.
The part of 100 will be -
= 20
According to the question, we have -
Number - 90000
Therefore, 1/10 of 90000 will be -
= 9000
Hence, of 90000 is 9000.
To solve more questions on fractional parts, visit the link below -
#SPJ2
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the volume of a right-circular cylinder is V = πr²h, however, this cylinder on 6) is not a right-circular cylinder, meaning, the its altitude is not going straight up making a right-angle with the ground, is all slanted.
now, let's recall Cavalieri's Principle,
solids with the same altitude and cross-sectional areas at each height have the same volume.
so, though this cylinder is slanted, its cross-sectional areas are the same as a right-circular cylinder and thus its volume is also V = πr²h, so yes, is correct.
7)
the area of a parallelogram is A = bh.
so the volume of this solid will simply be the area of the upfront parallelogram times the depth or length of 5x.