All categories

3 years ago

What is 0.0867 rounded to the nearest thousandth?

1 answer:

8 0

The thousandths place of a number is 0.00# (# being the thousandths).
0.0867.
6 is in the thousandths place. To determine how to round, check the number to the right of the thousandths place to see if it's 5 or higher. It's 7, so we can round it.
0.087 is your answer.

You might be interested in

Pallette Manufacturing received an invoice dated March 28 with terms 4/15, 1/30. The amount stated on the invoice was $2173.00 (

Viefleur [7K]

Answer:

a) April 12

b) $2,086.08

Step-by-step explanation:

Data provided:

Invoice receiving date by Pallette Manufacturing = March 28

Terms = 4/15 , n/30

Here,

Numerator is the discount rate

and,

denominator is the number days from the invoice date to pay the dues to avail discount rate

thus,

a) The last day for taking the cash discount = 15 days after the invoice date

= i.e 15 days from March 28

= April 12

b) The amount due if the invoice is paid on the last date

= Invoice amount - Discount

= $2,173 - 4% of $2,173

= $2,173 - $86.92

= $2,086.08

3 0

3 years ago

PLEASE I NEED HELP ASAP THANK YOU :) <3

Ainat [17]

Answer: -3

Step-by-step explanation:

The rate of change in a graph is the same as the slope. To find the slope, divide the change in y by the change in x. In this case, it's -9/3, which gets you -3.

7 0

3 years ago

In a chemistry lab experiment, you use the conical filter funnel shown at the right. How much filter paper do you need to line t

lys-0071 [83]

Answer:

$7,561.12\ mm^{2}$

Step-by-step explanation:

we know that

The lateral area of a cone is equal to

$LA=\pi rl$

where

r is the radius of the base

l is the slant height

we have

$r=80/2=40\ mm$ ----> the radius is half the diameter

$h=45\ mm$

To find the slant height apply the Pythagoras theorem

$l^{2}=r^{2}+h^{2}$

substitute the values

$l^{2}=40^{2}+45^{2}$

$l^{2}=3,625$

$l=60.2\ mm$

Find the lateral area

assume $\pi=3.14$

$LA=(3.14)(40)(60.2)=7,561.12\ mm^{2}$

6 0

3 years ago

How many solutions exist for the mixed-degree system graphed below?

Likurg_2 [28]

The answer is one solution. Hope this helps

8 0

3 years ago

Read 2 more answers

The probability that a randomly selected 2 2-year-old male garter snake garter snake will live to be 3 3 years old is 0.98861 0

Mnenie [13.5K]

Answer:

a. $Probability = 0.97735$

b. $Probability = 0.92294$

c. $P(At\ Least\ One) = 1$

No, it is not unusual if at least 1 lives up to 3.

Step-by-step explanation:

Given

Represent the probability that a 2 year old snake will live to 3 with P(Live);

$P(Live) = 0.98861$

Solving (a): Probability that two selected will live to 3 years.

Both snakes have a chance of 0.98861 to live up to 3 years.

So, the required probability is:

$Probability = P(Live)\ and\ P(Live)$

$Probability = 0.98861 * 0.98861$

$Probability = 0.9773497321$

$Probability = 0.97735$ --- Approximated

Solving (b): Probability that seven selected will live to 3 years.

All 7 snakes have a chance of 0.98861 to live up to 3 years.

So, the required probability is:

$Probability = P(Live)^n$

Where $n = 7$

$Probability = 0.98861^7$

$Probability = 0.92294324145$

$Probability = 0.92294$ --- Approximated

Solving (c): Probability that at least one of seven selected will not live to 3 years.

In probabilities, the following relationship exist:

$P(At\ Least\ One) = 1 - P(None).$

So, first we need to calculate the probability that none of the 7 lived up to 3.

If the probability that one lived up to 3 years is 0.98861, then the probability than one do not live up to 3 years is 1 - 0.98861

This gives:

$P(Not\ Live) = 0.01139$

The probability that none of the 7 lives up to 3 is:

$P(None) = P(Not\ Live)^7$

$P(None) = 0.01139^7$

Substitute this value for P(None) in

$P(At\ Least\ One) = 1 - P(None).$

$P(At\ Least\ One) = 1 - 0.01139^7$

$P(At\ Least\ One) = 0.99999999999997513055642436060443621$

$P(At\ Least\ One) = 1$ ---- Approximated

No, it is not unusual if at least 1 lives up to 3.

This is so because the above results, which is 1 shows that it is very likely for at least one of the seven to live up to 3 years

7 0

3 years ago