Answer:
That depends where you’re going by train and where you’re taking the train from. It’s sort of like taking a plane to wherever you want to go. The farther you are from your destination, the more expensive it is.
An example of fine motor skills is when you are writing. Using small muscles.
The temperature of a place often affect food. The option that is not of the Time/Temperature Control for Safety Foods is Processed garlic oil mixtures.
<h3 /><h3>Foods that require time and temperature control </h3>
There are different kinds of foods that require time and temperature control so that it can be safe. This food are known as TCS foods. They includes;
- Milk and Dairy products
- Eggs
- Meat such as beef, pork, and lamb
- Untreated garlic etc.
Garlic often stay long does when process into oil in any temperature. It can be safely store in oil for about 4 months in the freezer. Only garlic in oil mixture kept at room temperature for about two hours may not be useful.
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Polar covalent molecules<span> exist whenever there is </span>an<span> asymmetry, or uneven distribution of electrons in a </span>molecule<span>. </span>One<span> or </span>more<span> of these asymmetric atoms pulls electrons </span>more<span> strongly </span>than<span> the </span>other<span>atoms. For example, the </span>polar<span> compound methyl alcohol has a </span>negative<span> pole made of carbon and hydrogen and a positive ...</span>
The exercise is related to the Ratio Test for Convergence. The rules for this kind of test are given below.
<h3>What are the rules for Ratio Test for Convergence?</h3>
The rules are:
- If the limit is less than 1 when conducting the ratio test, your series is definitely convergent.
- The test is inconclusive if the limit is equal to 1.
- The series is divergent if the limit is greater than 1.
Using this knowledge, we are able to state that
- A is not conclusive.
- C's convergence is absolute.
- There is divergence with D and E.
- B and F appear to be employing the nth-term test. The nth-term involves determining the sequence's limit as it approaches infinity.
The nth-term test determines whether a series is divergent if the limit is bigger than 0, thus, both B and F are divergent series.
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