Scientific notation of 0.000059

Answers

Answer 1
Answer:

In order to write number 0.000059 in scientific notation we need to move the decimal point from its current location (black dot) to the new position (red dot).

0.00005.9

So, we need to move decimal point 5 places to the left. 
This means that the power of 10 will be negative 5.

Now we have that the

Number part = 5.9 and

Exponent part = -5

So, the solution is:

5.9⋅10−5

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What is 1/2 - 5/6

PLEASE HELP

Answers

You convert them both to the same denominator so get both of the fractions over 6

½ = 3/6

Then 3/6 - 5/6 = - 2/6

Because you just minus the two top numbers

So the answer is -2/6
U have to make the denominators (bottom #s) equal. So make 1/2 into 3/6. then it would be 3/6-5/6=____... Im a sophomore so i havent done this in forever i hope its right...

Please answer in a step by step explanation

Answers

Answer:

Step-by-step explanation:

its a

What is the greatest common factor of 65 and 91

Answers

So,

First, we find the prime factored form (P.F.F.) of 65 and 91.

P.F.F. of 65: 5 * 13

P.F.F. of 91: 7 * 13

Find the common numbers
13

13 = G.C.F.

Note: This method works for finding any G.C.F. (find common primes)

The greatest common factor (GCF) of 65 and 91 is 13 by using prime factorization method:

To find the GCF of two numbers,  to determine the largest number that divides both of them evenly.

To find the GCF of 65 and 91,  use the prime factorization method:

Step 1: Prime factorize both numbers:

65 = 5 × 13

91 = 7 × 13

Step 2: Identify the common prime factors:

Both 65 and 91 share the prime factor 13.

Step 3: Determine the highest common prime factor:

The highest common prime factor of 65 and 91 is 13.

Therefore, the GCF of 65 and 91 is 13.

Learn more about greatest common factor here:

brainly.com/question/2292401

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-3x + 1 = 2 (4x - 5)​

Answers

-3x + 1 = 2 (4x - 5) =

-3x = 1 ( 4x - 5) =

-3x + 5 = 4x =

5 = 7x

How does the CONSTANT affect a line graph?

Answers

In a simple slope intercept formula: y=mx+b, b is the constant, because b is not affect by another varible. To make this easier to understand, say we have the equation y=2x+9. No matter what x and y are, b or the 9 in this case will never change. You will ALWAYS be adding that nine. Therefore, it is the constant.

Write the range and domain of each of the functions graphed below.

Answers

For the first one the domain and range are all real numbers and for the second one the domain is: 0
1. Domain: all real numbers
Range: all real numbers

2. Domain: {x/x > 0}
Range: {y/y > -2}