(6 + 4)n = 18
4n + 18 = 6
6 + 4n = 18
6 + 4 + n = 18
The correct mathematical equation for the statement is 6 + 4n = 18
Given data:
The correct translation of the statement "Six, plus four times a number, is eighteen" into a mathematical equation is:
6 + 4n = 18
In the equation, "n" represents the unknown number.
The statement states that the sum of six and four times the number is equal to eighteen.
The expression "4n" represents four times the number, and adding 6 to it gives the total of eighteen.
Hence, the expression is 6 + 4n = 18.
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-a^3b (3a^2 b^5 - ab^4 - 7a ^2 b)
Answer:
Answer 10:42 O'clock.
Step-by-step explanation:
One hour = 60 minutes
In order to calculate the time at 18 minutes before 11 O'clock, we need to subtract 18 minutes in 11:00 O'clock.
Hour Minutes
11 00
- 00 18
10 42
So the answer will be 18 minutes before 11:00 O'clock is 10:42 O'clock.
A. The number is odd.
B. The sum of the digits of the number is divisible by 3.
C. If the sum of the digits of a number is divisible by 3, then the number is divisible by 3.
D. The number is divisible by 3.
Answer:
The number is divisible by 3.
Step-by-step explanation:
I agree with the above. The hypothesis begins with "if", so the conclusion would be "the number is divisible by 3."
Y is less than or equal to 5.
The range of the absolute value function f(x) = 5 - |x - 4| is (-∞ , 5] because the function will always be less than or equal to 5, but there's no lower limit as the function will decrease indefinitely as |x - 4| increases.
The function given is f(x) = 5 - |x - 4|, which represents an absolute value function. The range of a function refers to the possible values of f(x) or y in the function. In general, the absolute value function has a range of all non-negative numbers. However, because the function is subtracted from 5, the values of this particular function will decrease as x moves away from 4, in either direction.
Therefore, the maximum value of the function occurs when the absolute value equals to zero (i.e., x = 4), then f(x) = 5 - 0 = 5. As you move away from 4, the absolute value increases and thus subtracts more from 5, making f(x) smaller. So, f(x) will always be less than or equal to 5, but there is no lower limit, as the function will continue to decrease indefinitely as |x - 4| increases. Hence the range of the function f(x) = 5 - |x - 4| is (-∞ , 5].
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