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prohojiy [21]
3 years ago
13

Chalky Chip can dip 4 strawberries per minute in chocolate. Sunny Day can dip 6 strawberries per minute. Chalky starts dipping a

t 10:00 a.M. Sunny starts 15 minutes later. If they both work continuously, at what time will they finish dipping 500 strawberries together?
Mathematics
1 answer:
Alex777 [14]3 years ago
5 0

Answer:

11:01 AM

Step-by-step explanation:

Number of strawberries dipped by Chalky Chip in a minute = 4 per minute

Number of strawberries dipped by Sunny Day in a minute = 6 per minute

Time at which Chalky starts dipping = 10 AM

As per question statement, Chalky works alone for 15 minutes.

Number of strawberries dipped by Chalky in this time period = 15 \times 4 = 60

Total number of strawberries to be dipped = 500

Number of strawberries still to be dipped = 500 - 60 = 460

Now, at 10:15 AM, Chalky and Sunny start working together.

Number of strawberries dipped in a minute when they work together = 4 + 6 = 10 per minute

Time taken to dip the remaining 460 strawberries = \frac{460}{10} = 46 minutes

Therefore, at 10:15 AM + 46 = <em>11:01 AM</em>, a total of 500 strawberries will be dipped.

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Answer:

the difference in elevation is 18.5 m

the elevation of submarine is -7.75m

so elevation of helicopter is = - 7.75 + 18.5

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thus elevation of helicopter is 10.75 m

Step-by-step explanation:

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5 0
3 years ago
1.2,3,7.5,18.75, which formula can be used to describe the sequence
elena-14-01-66 [18.8K]

Answer:

a_{n}=1.2 \times(2.5)^{n-1}

Step-by-step explanation:

If we observe the given sequence, we find that the ratio of two consecutive terms is the same. i.e.

\frac{3}{1.2}=2.5\\\\\frac{7.5}{3}=2.5\\\\ \frac{18.75}{7.5}=2.5

Such a sequence in which the ratio of consecutive terms remain the same is know as Geometric Sequence. Following formula is used to represent a Geometric Sequence:

a_{n}=a_{1}\times(r)^{n-1}

Here:

a_{n} is the general term. Using the value of n =1,2,3 ... will give us the term of the sequence.

a_{1} is the first term which is 1.2 in this case.

r represents the common ratio which is 2.5.

Using these values we get:

a_{n}=1.2 \times(2.5)^{n-1}

This formula can be used to represent the given sequence.

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