570 mL = ? oz,show work

Answers

Answer 1
Answer: Conversion from milliliters to ounces can be done using the following relation: 1 mL = 0.033814 ounce.

Given 570mL, we multiply it to the amount of ounces as shown in the relation. This is done below:

570 mL * (0.033814 oz / 1 mL) = 19.274 oz

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3-3x6+2= -13 ? Is that correct

Answers

If x is a sign of multiplication, then 3-3x6+2 = -13 is incorrect.

The order of mathematical operation is PEMDAS.

1st operation to perform is the numbers inside a PARENTHESIS
2nd operation to perform is the number with EXPONENTS
3rd operation to perform is MULTIPLICATION
4th operation to perform is DIVISION
5th operation to perform is ADDITION
6th operation to perform is SUBTRACTION.

3-3x6+2 = -13 

operation present are multipication, addition, and subtraction.

3-3x6+2 = -13

first, do multiplication : 3 - 18 + 2 = -13
second, do addition: 3 - 20 = -13
third, do subtraction: -17 = -13  ANSWERS ARE NOT EQUAL. THUS, INCORRECT.
No. Add before you subtract.
3x6 = 18 Multiply first
18+2=20 Addition
3-20= -17 Subtraction is last
-17 is answer

Review the incomplete derivation of the cosine sum identity.A 2-column table with 5 rows. Column 1 has entries step 1, step 2, step 3, step 4, step 5. Column 2 has entries cosine (x + y), sine (StartFraction pi Over 2 EndFraction minus (x + y) ), blank, sine (StartFraction pi Over 2 EndFraction minus x) cosine (negative y) + cosine (StartFraction pi Over 2 EndFraction minus x) sine (negative y), blank.

Which expressions for Step 3 and Step 5 complete the derivation?

Step 3: Sine ( (StartFraction pi over 2 EndFraction minus x) + y )
Step 5: cos(x)cos(y) + sin(x)sin(y)
Step 3: Sine ( (StartFraction pi over 2 EndFraction minus x) + y )
Step 5: cos(x)cos(y) – sin(x)sin(y)
Step 3: Sine ( (StartFraction pi over 2 EndFraction minus x) minus y )
Step 5: cos(x)cos(y) + sin(x)sin(y)
Step 3: Sine ( (StartFraction pi over 2 EndFraction minus x) minus y )
Step 5: cos(x)cos(y) – sin(x)sin(y)

Answers

Answer:

Option (4)

Step-by-step explanation:

STEP - 1

cos(x + y)

STEP - 2

\text{sin}[(\pi)/(2)-(x+y)]

STEP - 3

\text{sin}[((\pi)/(2)-x)-y]

STEP - 4

\text{sin}((\pi)/(2)-x)\text{cos}(-y)+\text{cos}((\pi)/(2)-x)\text{sin}(-y)

STEP - 5

cos(x)cos(y) - sin(x)sin(y)

[Since, \text{sin}((\pi)/(2)-x)=cos(x) and \text{cos}((\pi)/(2)-x)=\text{sin}(x)]

[Since, cos(-x) = cos(x) and sin(-x) = -sin(x)]

Therefore, Option (4) will be the correct option.

Answer:

D

Step-by-step explanation:

Top Answer was right, don't know why it was rated poorly

which of the following can be trend lines on a graph? a. curved lines or strait b. only curved lines c. only strait lines

Answers

A trend line is a line that indicates the tendency of a graph; in other words, is the line that shows the apparently direction of a group of points on a graph. There are various types of trend lines; let’s check them:

Linear

Linear trend lines are used when the points on your graph follow a straight line pattern, which means that something is increasing or decreasing at a fixed rate (the slope of the straight line).

Logarithmic

Logarithmic trend lines are curved lines used when the rate of change increases very quickly and then settles down.

Polynomial

Polynomial trend lines are curved lines used when the data oscillates (change in direction from increasing to decreasing or vice versa).

Power

Power trend lines are curved lines used when you have a positive set of data that increases at a specific rate.

Exponential

Exponential trend lines are curved lines used when you have a set of data that increase or decreases at increasingly or decreasingly higher rates.

Moving averages

Moving averages are used when your data that varies a lot. They can be straight lines, curved lines or a combination of both.

As you can see, all trend lines are either straight lines or curved lines; therefore, the correct answer is a. curved lines or straight lines

A is the correct answer I took the test

Horace is going to roll a standard number cube and flip a coin. He wonders if it is more likely that he rolls a 5 and the coin lands on heads, or roll a 5 or a coin lands on heads. Which event do you think is more likely to happen. Find the probability of both events to justify or reject your initial prediction

Answers

1/6 chance to get a 5 and 1/2 chance to toss heads.

Answer: Landing on heads would be more likely because it has less outcomes.

1/12 chance of getting both on the first try

5 + 3 = 2/7p - 11

what is the value of p?

Answers

5 + 3 = 2/7p - 115 + 3 = 2p/7 - 11
8 = 2p/7 - 11
8 + 11 = 2p/7
19 = 2p/7
19 × 7 = 2p
133 = 2p
133/2 = p
p = 133/2

The answer is: p = 133/2 or p = 66.5.

Unknown g (x) = ax + b and g (g (x)) = 16x - 15. Calculate the value of a and b.

Answers

g(g(x))=16x-15
means that when you subsituted g(x) for x in g(x), you got 16x-15

a(ax+b)+b=16x-15
distribute
xa^2+ab+b=16x-15d
we look at the x terms
therefor
xa^2=16x
a^2=16
a=-4 or 4
we will find out


look a constant terms
ab+b=-15
undistribute b
b(a+1)=-15

if a is -4 then
b(-4+1)=-15
b(-3)=-15
b=5

if a=4 then
b(4+1)=-15
b(5)=-15
b=-3


so
g(x)=-4x+5 or
g(x)=4x-3

if a=-4, b=5
if a=4, b=-3