Which explicit formula
-8, -5, -2, 1, 4,...
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Answer:
then 7,10,13 and so one so forth
Step-by-step explanation:
you are subtracting three as you go on.
Related Questions
mary has 12 marbles. 3/12 marbles. are yellow and 2/12 of the marbles are blue. The rest of the marbles are green. how many marbles are green??explain how you know.
Ali and Tibor get paid $9 per hour. This week, Tibor made an additional $27 in overtime.a). Write and expression that represents the weekly wages of Ali and Tibor. Let a represents the number of hours Ali worked this week and let t represent the number of hours Tibor worked this week. b). Can you write the expression in another way? If so, give an example. Justify your answer.
Can anybody help me with this question?
If the Campbell Candy company can produce Sarah's special candy bars at 100 for $165 and 600 for $195 write the cost function for the production process?
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Naya has $60. Each box of cupcakes costs $12.
60÷12=5
Naya can buy 5 boxes of cupcakes.
I am having some trouble what is 85% of 1200
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Answers
The profit he made from the boxes is $48 .
What is a word problem?
A word problem is a verbal description of a problem situation. It consists of few sentences describing a 'real-life' scenario where a problem needs to be solved by way of a mathematical calculation.
For the given situation,
A dozen boxes = 12 boxes
Number of highlighter pens in each box = 24
Total number of highlighter pens =
⇒ pens
Price for each box = $8
Total price for 12 boxes =
⇒
He repacked these boxes into packages of six highlighters each,
⇒
⇒ boxes
Price per package = $3
Total price for 48 boxes =
⇒
Thus profit =
⇒
Hence we can conclude that the profit he made from the boxes is $48 .
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12 x 8 = $96 (spent total)
6 pens = one package for $3
288 pens divided by 6 ... = 48 packages
48 x 3 = $144 (sold total)
144-96 = $48 (profit)
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so it's 18
10+8=18
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Basically you just multiply
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The given ratios 9/15 and 6/10 are equivalent form is a proportion of 3/5.
What is Ratio?
The ratio is defined as a relationship between two quantities, it is expressed as one divided by the other.
To determine whether the ratios 9/15 and 6/10 form a proportion, we need to check whether the cross-products of these ratios are equal. The cross-product of two ratios is found by multiplying the numerator of the first ratio by the denominator of the second ratio, and vice versa.
In this case, the cross-product of the ratios 9/15 and 6/10 is (9 x 10) / (15 x 6) = 90/90 = 1. Since the cross-products of these ratios are equal, the ratios 9/15 and 6/10 form a proportion.
Alternatively, we can also check whether the two ratios are equivalent. To do this, we can simplify both ratios to their lowest terms.
The simplified form of the ratio 9/15 is 3/5, and the simplified form of the ratio 6/10 is 3/5. Since the simplified form of both ratios is the same, the ratios are equivalent and form a proportion.
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