What is the steps to solve 25 milligrams per day for one week

Answers

Answer 1

Answer:
I don't really know what the question is that needs to be solved, but
here's a suggestion that might help:

Since there are seven days in a week, you could multiply 25 milligrams
by 7, and that will tell you the number of milligrams in a whole week.

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Answers

We are asked to determine the set of real numbers that contain the factors of 12. 12 is considered as a composite number in which the factors are not only 1 and 12. Factors are considered as numbers in which 12 is divisible by them. In this case, the answer is B. {1, 2, 3, 4, 6, 12}.

In a game of poker a hand of five cards is dealt to each player from a deck of 52 cards. find the probablility of a hand containing a spade flush.

Answers

Answer:

0.00597

Step-by-step explanation:

Given,

Total number of cards = 52,

In which flush cards = 20,

Also, the number of spade flush cards = 5,

Since,

$\text{Probability}=\frac{\text{Favourable outcomes}}{\text{Total outcomes}}$

Thus, the probability of a hand containing a spade flush, if each player has 5 cards

$=\frac{\text{Ways of selecting a spade flush card}}{\text{Total ways of selecting five cards}}$

$=(^(20)C_5)/(^(52)C_5)$

$=((20!)/(5!15!))/((52!)/(5!47!))$

$=(15504)/(2598960)$

= 0.00597

Nine times a number is three thousand six hundred what is the number?

Answers

The way this should be set up is:

9a = 3600...

So you must divide '9' on both sides, canceling out the '9', and making the 3600 to be '400'..

So the problem should look like: a = 400 <--- (Answer)

Hope it helped.. :)

=>Let the number be a ...=>Nine times the number: 9a ...=>Nine time a no. Is 3600 : 9a = 3600...=>9a = 3600=>a = 3600/9=>a= 400..=>So the number is 400..Hope It helps!!

9 x (2 + 7) = (? x 2) + (? x 7)

Answers

i believe the answer is 9x ( 2 + 7) = +9 x 2) + (9 x 7)

Write the following Arithmetic Sequence using a Recursive Formula: an = -5 + 2(n – 1)

Answers

Given:

$a_n=-5+2(n-1)$

To find:

The arithmetic sequence using a Recursive Formula.

Solution:

We have,

$a_n=-5+2(n-1)$ ...(i)

The explicit formula of an AP is

$a_n=a_1+(n-1)d$ ...(ii)

where, a₁ is first term and d is common difference.

From (i) and (ii), we get

$a_1=-5,d=2$

Now, the recursive formula of an AP is

$a_n=a_(n-1)+d$

Putting d=2, we get

$a_n=a_(n-1)+2$

Therefore, the arithmetic sequence using a Recursive Formula is defined as $a_n=a_(n-1)+2$ , where n>2 and $a_1=-5$ .

Final answer:

The arithmetic sequence given by the recursive formula is an = -5 + 2(n - 1). Each term in the sequence can be found by substituting the corresponding value of n into the formula.

Explanation:

An arithmetic sequence is a sequence of numbers in which the difference between two consecutive terms is constant. In this case, the recursive formula for the arithmetic sequence is given as an = -5 + 2(n - 1).

To find any term in the sequence, substitute the value of n into the formula. For example, to find the first term (a1), plug-in n = 1. The formula becomes a1 = -5 + 2(1 - 1) which simplifies to a1 = -5.

Similarly, to find the second term (a2), plug-in n = 2. The formula becomes a2 = -5 + 2(2 - 1) which simplifies to a2 = -3. Continuing this pattern, each term in the sequence can be found by substituting the corresponding value of n into the formula.