The required number would be -3/10.which is the correct answer would be option (B).
A number system is defined as a way to represent numbers on the number line using a set of symbols and approaches. These symbols, which are known as digits, are numbered 0 through 9.
We have been given that two-thirds of a number is equal to a negative one-fifth.
Let the number would be x
According to the given question, the required solution would be as:
⇒ (2/3)x = -1/5
Divided by (2/3) both sides of the above equation,
⇒ (2/3)x/ (2/3) = (-1/5)/(2/3)
⇒ x = (-1/5)/(2/3)
Reciprocal the term in the numerator,
⇒ x = (-1/5) × (3/2)
Apply the multiplication operation, and we get
⇒ x = -3/10
Therefore, the required number would be -3/10.
Hence, the correct answer would be option (B).
Learn more about the number system here:
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Answer: -7 1/2
Step-by-step explanation:
Answer:
there are 1.54 months in 47 days
Step-by-step explanation:
47 days is equal to 1.52 months. This is also 67680 minutes, 1128 hours, 47 days, 5.88 work days, 6.71 weeks, 1.52 months, And is 12.88% through the year. Converting days is used mostly to track time for different contexts. For example, days might make more sense for personal calendars while work days, weeks, and percent through the year could make more sense for financial or corporate calendars. 47 days could be calculated in multiple ways, and this page will walk you through step by step to convert 47 days to 1.52 months.
Answer: 69.01%
Step-by-step explanation:
In 1906 Americans consumed an average of 26.85 gallons of milk per year while by 1998 the average consumption was 8.32 gallons.
To get the percent decrease in consumption of whole milk goes thus:
We first find the amount of decrease in the milk consumed. This will be:
= 26.85 - 8.32
= 18.53
Percentage decrease
= 18.53/26.85 × 100
= 0.6901 × 100
= 69.01%
Answer: the correct answer is n-1
A variable expression is an expression that contains variables or letters in their simplest form. If we assign real values to the variables, then we can evaluate the variable expression for that real value.
Since we do not know the depth of the river, we assign a variable to it.
We let the variable , represent the depth of the river.
Then, the product of and the depth of the river