Question
Describe the pattern in the numbers 9.001, 9.010, 9.019,
9.028, ... and write the next three numbers in the pattern.
Hint:
Find the difference between each term.
The correct answer is: the sequence is, 9.001, 9.010, 9.019, 9.028, 9.037, 9.046, 9.055,...
Complete step by step solution:
Here we have the first term to be 9.001. When we add .009 to the first term we get
the second term, that is 9.010.
When .009 is added to the second term, we get the third term, that is, 9.019.
Likewise, when .009 is added to the third term, we get the fourth term to be 9.028.
So, the difference between each term in this sequence is .009.
So, next 3 terms would be
9.028 +.009 = 9.037, 9.037 +.009 = 9.046 and
9.046 +.009 = 9.055
So the sequence is, 9.001, 9.010, 9.019, 9.028, 9.037, 9.046, 9.055,.....
9.028 +.009 = 9.037, 9.037 +.009 = 9.046 and
9.046 +.009 = 9.055
So the sequence is, 9.001, 9.010, 9.019, 9.028, 9.037, 9.046, 9.055,.....
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The relationship between the number of hexagons, , and the perimeter of the figure they form, , shown in the graph. Is the perimeter of the figure a function of the number of hexagons? Explain.
In a function, every value of x must have one value of y. When we draw a vertical, it cuts x axis at one point, we take that point to be x. If the vertical line cuts the graph at two points, then it gives two values of y for one value of x. This does not represent a function.
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a) Graph the ordered pairs from the table
b) Is the relation a function ? Explain.
In a function, every value of x must have one value of y. When we draw a vertical, it cuts x axis at one point, we take that point to be x. If the vertical line cuts the graph at two points, then it gives two values of y for one value of x. This does not represent a function.
Meri Approximates the area of circles using the equation and records areas of circles with different radius lengths in a table.
a) Graph the ordered pairs from the table
b) Is the relation a function ? Explain.
In a function, every value of x must have one value of y. When we draw a vertical, it cuts x axis at one point, we take that point to be x. If the vertical line cuts the graph at two points, then it gives two values of y for one value of x. This does not represent a function.
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