Answer:th answer is 7
Step-by-step explanation:
the answer is 7
Answer:
Step-by-step explanation:
8 and 47
The question involves finding unknowns from a system of linear equations. By assigning 'x' as the smaller number and 'y' as the larger number, we establish two equations based on the provided information. Solving these equations, we find the smaller number to be 8 and the larger number to be 47.
This question involves the system of linear equations in Mathematics. To find the two numbers, establish two equations based on the information given. Let's denote the smaller number as 'x' and the larger one as 'y'.
1. The larger of two numbers is 7 more than 5 times the other, which translates into the equation:
2. Their sum is 55, which gives us the second equation: x + y = 55.
Substitute the first equation into the second, we get: Simplifying it gives us , further simplifying leads to 6x = 48, thus x = 8. Substituting x = 8 into we get y = 47. So, the smaller number is 8 and the larger number is 47.
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b) frequency
c) peak
d) amplitude
Answer: a) period
Step-by-step explanation:
a) Period is defined as the time it takes two successive crests of an ocean wave to pass a given point. It is measured in seconds.
b) Frequency is defined as the number of waves cycles that pass a point in a given time. It is measured in Hertz.
c) Peak is the highest point on the wave.
d) Amplitude is the distance between the rest position to a crest or a trough. It is measured in meters.
B. .1
C. 10
D. 1
-4.5 – 5.2.
Answer:
-4.5-5.2 and -4.5+(-5.2)
Step-by-step explanation:
The expression -4.5 – 5.2 is a simple subtraction problem involving real numbers. To find equivalent expressions, you perform the subtraction which results in -0.7. Hence, any expression that evaluates to -0.7 is equivalent to -4.5 – 5.2.
The expression -4.5 – 5.2 is a simple subtraction problem involving real numbers. To find an equivalent expression, we need to perform the subtraction. Here's how you do it:
Thus, the expressions equivalent to -4.5 – 5.2 are those that evaluate to -0.7.
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