What does insignificant mean
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"Insignificant" means it's so small that it doesn't have any effect
on the outcome, result, answer, group, or environment. You can
ignore it, and pretend that it's not even there.
Answer:
meaningless
Step-by-step explanation:
Related Questions
Write an equation of a line whose slope is 10 and y-intercept is (0,-20)(0,−20)
Solve the equation 5(-4a+8)-5(6a-5)=15
Simplify 9 to the second power over 9 to the seventh power.
A number has the same digit in its hundreds place and its hundredths place. How many times greater is is the value of the digit in the hundreds place than the value of the digit in the hundredths place?A. 100,00 B. 100 C. 1,000 D. 10,000
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Answer:
Solve the equation.
h
=
S
−
l
w
w
+
l
Step-by-step explanation:
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8 x 7=56
320+56 and i am not sure what you have going on on the other half
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f(1) = 16
f(n) = 3 * f(n-1) + 2
f(2) = 3 * f(2-1) + 2 = 3 * f(1) + 2 = 3 * 16 + 2 = 48 + 2 = 50
f(3) = 3 * f(3-1) + 2 = 3 * f(2) + 2 = 3 * 50 + 2 = 152
f(4) = 3 * f(4-1) + 2 = 3 * f(3) + 2 = 3 * 152 + 2 = 458
The correct result would be f(4) = 458.
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7/8 > 2/8
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I'd say there are two possibilities: the trivial choice of p=1 and starting number 4 (so you're summing one consecutive integer starting from 4), or you choose p = 8 and start from -3, so that all numbers from -3 to 3 simplify and you're left with 4 alone:
Final answer:
The problem does not provide enough information to find a unique value of 'p', the number of consecutive integers that sum up to 4. If we started the series at 1, for instance, 'p' would equal 4 (from 1+2+3+4=10), but if we were only considering positive integers and started the series at 2, 'p' would be 3, and so forth. Therefore, more information would be needed to solve this problem.
Explanation:
The subject of this question is in the domain of mathematics, specifically working with sums of consecutive integers. Based on the information given in the question, we are looking for the number of consecutive integers (or 'p') that add up to 4.
The formula used for the sum of consecutive integers is (n/2) (first number + last number), where n is the number of integers (in this case, 'p').
However, the question doesn't provide enough information to specify unique values for ‘p’. Any single set of consecutive integers that includes 4 (like 1,2,3,4 or -1,0,1,2,3,4,5,6,7,8,9) or the sum of 4 and 0 would satisfy the given condition, so 'p' could have multiple answers depending on the starting point of the series of integers.
Learn more about Consecutive integers here:
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