Is 5.4and 5.400 equal

Answers

Answer 1

Answer: yes because the zeroes on 5.400 are just added as a filler they dont mean anything

Answer 2

Answer: they are equal no matter how many zeros you add at the end, its like 6.5 is equal to 6.5000000000

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HELP I WILL MARK YOU AS A BRAINLIEST!!Patricia has $425.82 in her checking account. How much does she have in her account after she makes a
deposit of $120.75 and a withdrawal of $185.907

Answers

Answer:

She would have $360.663

Step-by-step explanation:

Answer:

$360.663

Step-by-step explanation:

$425.82+$120.75=546.57-$185.907=$360.663

Please answer the question from the attachment.

Answers

ac+2b=3.2
6bc+4a=8.2
12a-b to the power of 2=0.75
8(a+b+c)-5c =16.4

You can buy 24 bottles of water for $9.60 or 32 bottles for $12.16. Show the unit rates to determine which is the better buy. PLEASE HELPPPP

Answers

Answer:

2.5 and 2

Step-by-step explanation:

you need to divdide the numbers by eachother to find how much one costs

The answer for this question is 2.5 and 2

On a local sports team, 70% of 50 players are right handed. How many right handed players are there?

Answers

Answer: 35

Step-by-step explanation: So first we take 50 and multiply it by 70%. In decimal form, 70%=0.70. This should give you 35 players that are right handed if you multiply 50*0.70

The answer is 35!!!!!!

What is the greatest two-digit prime number whose digits are a prime and sum to a prime number?

Answers

The answer is 11.
11 is a prime number.
1 is a prime number
And the it's two digits ( 1 and 1) sum up to 2 which is also a prime number.

Hope that's correct and it help

I actually don’t get this and I have a test in 2 days please help what is g(x) and how

Answers

first off, is noteworthy that's the graph of an exponential function, thus the function will be along the lines of g(x) = abˣ , now, what's "a" and "b" values?

well, let's take a peek when x = 0 and x = 1.

$\bf g(x) = ab^x \n\n[-0.35em] ~\dotfill\n\n \begin{cases} x = 0\n y = 1 \end{cases}\implies 1=ab^0\implies 1=a(1)\implies \boxed{1=a} \n\n[-0.35em] ~\dotfill\n\n \begin{cases} x = 1\n y = 4 \end{cases}\implies 4 = ab^1\implies 4=1b^1\implies \boxed{4=b} \n\n[-0.35em] ~\dotfill\n\n ~\hfill g(x) = 4^x\qquad \qquad \qquad \begin{array}{|c|c|ll} \cline{1-2} x&y\n \cline{1-2} -2&(1)/(4^2)\to (1)/(16)\n -1&(1)/(4)\n 0&1\n 1&4\n 2&16\n \cline{1-2} \end{array}~\hfill$

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