Make u the subject of the formula v^2=u^2+2as. thanks xx

Answers

Answer 1

Answer: $v^2=u^2+2as\n\n u^2=v^2-2as\n\n\boxed{u=\pm√(v^2-2as)}$

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Answers

Ok so I think the fraction is 2-241x because I did this before

Answer:

2-241x

Step-by-step explanation:

PLEASE HELP ASAP ILL MARK BRAINLEST

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Answer:

best way would be calendar

Step-by-step explanation:

then stop watch

heartbeat

finding height?

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During a period of deflation, the graph of the consumer price index (CPI) will rise. True ? Or False ?

Answers

During a period of deflation, the graph of the consumer price index (CPI) will rise. False

Why is Deflation a problem?

Economists fear deflation due to the fact falling expenses causes a decrease in customer spending, which is a prime thing of economic growth. companies reply to falling charges by slowing down their production, which results in layoffs and revenue reductions. This similarly lowers call for and costs.

What happens when there is Deflation?

Deflation is when purchaser and asset charge lower over time, and purchasing strength will increase. essentially, you may purchase greater items or services the day after today with the equal amount of cash you have today. that is the mirror photograph of inflation, that's the sluggish boom in charges across the economic system.

Learn more about Deflation at brainly.com/question/13562161

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Let p ( n ) and s ( n ) denote the product and the sum, respectively, of the digits of the integer n . For example, p ( 23 ) = 6 and s ( 23 ) = 5 . Suppose N is a two-digit number such that n = p ( n ) + s ( n ) . What is the unit digit of n ?

Answers

Let's consider a two-digit number N where the sum of its digits is s(N) and the product of its digits is p(N). According to the given condition:

N = p(N) + s(N)

We know that the largest possible product of two single-digit numbers is 9, which occurs when both digits are 9. Therefore, p(N) ≤ 9.

The largest possible sum of two single-digit numbers is 18, which occurs when both digits are 9. Therefore, s(N) ≤ 18.

Now, let's find the unit digit of N. Since we are looking for the unit digit, we need to consider the possible values of p(N) and s(N) that result in a unit digit for N.

1. If p(N) = 9 (the maximum value for the product of two digits) and s(N) = 9 (the maximum value for the sum of two digits), then N = 9 + 9 = 18. In this case, the unit digit of N is 8.

2. If p(N) = 1 (the minimum value for the product of two digits) and s(N) = 1 (the minimum value for the sum of two digits), then N = 1 + 1 = 2. In this case, the unit digit of N is 2.

So, the possible unit digits for N are 2 and 8, depending on the values of p(N) and s(N).

Can 12,35,37 be a right triangle