For every liter of gas there is 1,000 milliliters. If you multiply 50 liters by 1,000 milliliters you will get 50,000mls.
Answer:
6.5%
Step-by-step explanation:
All i did was subtract 65 from the 75 which gave me 10 and I divided that by the original cost which was 65. That gave me 6.5%. Another possible answer is 0.1538461538461538. I just tried my best.
Answer:
Solve for x and justify each step with a reason: 3(x - 2) + 5x = 9x - 24
Steps:
Justification (Reasons):
3(x - 2) + 5x = 9x - 24
Given
3x - 6 + 5x = 9x - 24
Distributive Property
3x + 5x - 6 = 9x - 24
Commutative Property of Addition
8x - 6 = 9x - 24
Combine Like Terms
8x - 8x - 6 = 9x - 8x - 24
Subtraction Property of Equality
0 - 6 = x - 24
Additive Inverse Property (left)
Combine Like Terms (right)
-6 = x - 24
Additive Identity Property
-6 + 24 = x - 24 + 24
Addition Property of Equality
18 = x + 0
Addition (left)
Additive Inverse Property (right)
18 = x
Additive Identity Property
The justification method shown above is an example of one method.
There are other justification methods that are deemed acceptable.
Step-by-step explanation:
hope it help brainliest pls
To add and simplify two fractions, we first need to get a common denominator (bottom number).
9/16 + 1/2 --> since 2 goes into 16, we can use 16 for both.
Now since 2×8 = 16, we multiply the top (numerator) by that as well, since they're equal to the same quantity: 1×8 = 8, so we are ready to add our modified fractions: 9/16 + 8/16
Secondly, to add two fractions with a common denominator, we simply add the two numerators, then put them over that common denominator:
9/16 + 8/16 = (9+8)/16 = 17/16
Third step is to simply (or reduce) the fraction into its smallest possible ratio. Here only 1 and 17 are factors of 17, so we cannot reduce it any more. If it were instead, say 18/16, then we could reduce it by 2 to: 9/8
Last step is if the problem asks for a mixed numeral (number), then we would could convert it into: 1 1/16, but usually the improper fraction will do. So our final answer is 17/16.
Hope that helps you for similar problems in the future!