What is the benchmark of 6.17 and 3.5

QUESTION POSTED AT 14/02/2020 - 03:43 PM

Answered by admin AT 14/02/2020 - 03:43 PM

If you have to multiply the answer is 6.17 x 3.5=21.595 
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Related questions

What is 35% of 62. This is studying for a test! I need a good answer. Please!

You need to do 35/100 = x/62 and find x which is... you do cross multiplication 100x/100 =2170/62 and the answer is 35. (slashes=fraction signs btw)

ANSWERED AT 28/02/2020 - 06:59 AM


QUESTION POSTED AT 28/02/2020 - 06:59 AM

A wire is bent to form 4 semicircles. how long is the wire. with diameter of 35 cm

Do 35(pi)(4) there is your answer!!!!!!

ANSWERED AT 28/02/2020 - 06:57 AM


QUESTION POSTED AT 28/02/2020 - 06:57 AM

Using benchmarks to measure length of a car customary unit

What this question I did not get

ANSWERED AT 28/02/2020 - 06:52 AM


QUESTION POSTED AT 28/02/2020 - 06:52 AM

If 70% of X is 35, then what is X

Is/of = percent/100
35/x= 70/100
Cross multiply
70x = 35(100)
70x = 3500
Divide both sides by 70
x = 50

ANSWERED AT 28/02/2020 - 06:35 AM


QUESTION POSTED AT 28/02/2020 - 06:35 AM

Factor completely: 2x3 + 10x2 + 14x + 70 (2x2 + 14)(x + 5) (x2 + 7)(2x + 10) 2(x3 + 5x2 + 7x + 35) 2[(x2 + 7)(x + 5)]

Answer:

Option (a) is correct.

The complete factors of the given polynomial  2x^3+10x^2+14x+70  is  (2x^2+14)(x+5)

Step-by-step explanation:

Given: A Polynomial 2x^3+10x^2+14x+70  

We have to find the factors of the given polynomial  2x^3+10x^2+14x+70  and choose the correct from the given options.

Consider the given polynomial  2x^3+10x^2+14x+70  

We will solve using grouping of terms,

Taking 2x^2 common from first two terms and 14 common from last two terms, we have,

=2x^2(x+5)+14(x+5)  

Now, Taking (x + 5) common, we have,

=(2x^2+14)(x+5)

Thus, The complete factors of the given polynomial  2x^3+10x^2+14x+70  is  (2x^2+14)(x+5)

ANSWERED AT 28/02/2020 - 05:57 AM


QUESTION POSTED AT 28/02/2020 - 05:57 AM

Alice has one fifth as many miniature cars as Sylvester has. Sylvester has 35 miniature cars. How many miniature cars does Alice have?

What this question is asking is basically 1/5 of 35, so to solve this  problem, you would do 1/5 times 35, which equals 7. 

Alice has 7 miniature cars.  

ANSWERED AT 28/02/2020 - 05:28 AM


QUESTION POSTED AT 28/02/2020 - 05:28 AM

What is 80 x 35%=???????????????????????????

I think it is 28
hope it helped

ANSWERED AT 28/02/2020 - 05:23 AM


QUESTION POSTED AT 28/02/2020 - 05:23 AM

What is "a = 35% times 20"

The answer is the number 7

ANSWERED AT 28/02/2020 - 04:24 AM


QUESTION POSTED AT 28/02/2020 - 04:24 AM

Based on the data in the two-way table, which statement is true? A. P(consumes 1,000−1,500 calories|weight is 165) = P(consumes 1,000−1,500 calories) B. P(weight is 120 lb.|consumes 2,000−2,500 calories) ≠ P(weight is 120 lb.) C. P(weight is 165 lb.|consumes 1,000−2,000 calories) = P(weight is 165 lb.) D. P(weight is 145 lb.|consumes 1,000−2,000 calories) = P(consumes 1,000−2,000 calories) Weight/Calories per Day: 120 145 160/total 1000 to 1500 cal: 90 35 15/total 140 1500 to 2000 cal: 80 143 27/total 250 2000 to 2500 cal: 10 25 75/total 110 Total: 180 203 117/ total 500

Answer:

B. P(weight is 120 lb.|consumes 2,000−2,500 calories) ≠ P(weight is 120 lb.)

Step-by-step explanation:

The probability that a person consumes between 1000 and 1500 calories given that the person weighs 165 is found by first finding the number of people weighing 165 that consume between 1000 and 1500 calories.  There are 15 people in that category.  The probability will be out of the total number of people that weigh 165; this is 117.  This makes the probability 15/117 = 0.128.

The probability that someone consumes between 1000 and 1500 calories is given by first finding the number of people that consume that many calories.  This number is 140.  The probability will be out of the total number of people; this is 500.  This makes the probability 140/500 = 0.28.

Since these are not the same, A is not true.

The probability that someone weighs 120 given that they consume between 2000 and 2500 calories is found by first finding the number of people weighing 120 that consume between 2000 and 2500 calories.  There are 10 people in that category.  The probability will be out of the total number of people that consume between 2000 and 2500 calories; this is 110.  This makes the probability 10/110 = 0.09.

The probability that someone weighs 120 pounds is given by first finding the number of people that weigh 120 pounds.  This is 180.  The probability will be out of the total number of people; this is 500.  This makes the probability 180/500 = 0.36.

Since these are not the same, B is true.

The probability that someone weighs 165 given that they consume between 1000 and 2000 calories is found by first finding the number of people weighing 165 that consume between 1000 and 2000 calories.  There are 15+27 = 42 people in that category.  The probability will be out of the total number of people that consume between 1000 and 2000 calories; this is 140+250 = 390.  This makes the probability 42/390 = 0.108.

The probability that someone weighs 165 pounds is given by first finding the number of people that weigh 165 pounds.  This is 117.  The probability will be out of the total number of people; this is 500.  This makes the probability 117/500 = 0.234.

Since these are not the same, C is not true.

The probability that someone weighs 145 given that they consume between 1000 and 2000 calories is found by first finding the number of people weighing 145 that consume between 1000 and 2000 calories.  There are 35+143 = 178 people in that category.  The probability will be out of the total number of people that consume between 1000 and 2000 calories; this is 140+250 = 390.  This makes the probability 178/390 = 0.456.

The probability that someone consumes between 1000 and 2000 calories is given by first finding the number of people that consume between 1000 and 2000 calories.  This is 140+250 = 390.  The probability will be out of the total number of people; this is 500.  This makes the probability 390/500 = 0.78.

Since these are not the same, D is not true.

ANSWERED AT 28/02/2020 - 04:06 AM


QUESTION POSTED AT 28/02/2020 - 04:06 AM

-9x-12=35-x I really need help I understand the basics but I like....I dont understand if that makes any sense

= -9x-12=35-x

Put like terms together:

= -9x + x = 35 + 12

= -8x = 47

= x = -47/8

= x = -5.875

In short, Your Answer would be: -5.875

Hope this helps!

ANSWERED AT 28/02/2020 - 03:53 AM


QUESTION POSTED AT 28/02/2020 - 03:53 AM

PLEASE HELP! ITS ALMOST MIDNIGHT AND IM TAKING MY BENCHMARKS Girls Boys 10 8 12 6 9 4 15 5 25 10 8 15 6 7 14 8 18 12 11 11 9 9 13 5 15 4 Jeffrey surveys the 13 girls and 13 boys in his class to find out how many pairs of shoes they have in their closets. Which statement is true? A) The value of Q3 for the boys is greater than the value of Q3 for the girls. B) The mean number of shoes for the boys is greater than the mean number of shoes for the girls. C) The median number of shoes for the girls is greater than the median number of shoes for the boys. D) The median number of shoes for the boys is greater than the median number of shoes for the girls.

Answer:

The median number of shoes for the girls is greater than the median number of shoes for the boys.

Step-by-step explanation:

Jeffrey surveys the 13 girls and 13 boys in his class to find out how many pairs of shoes they have in their closets

Girls Data :10, 12, 9 , 15, 25,8, 6,14, 18 , 11 , 9 , 13 , 15

Arrange the data in the ascending order :

6,8,9,9,10,11,12,13,14,15,15,18,25

No. of observations n = 13(odd)

So, Median = (\frac{n+1}{2})^{\text{th term}}

                  = (\frac{13+1}{2})^{\text{th term}}    

                  = (\frac{14}{2})^{\text{th term}}    

                  = (7)^{\text{th term}}    

                  = 12    

Thus the median of the girls data is 12.

Now to find Q_3

Consider the set of values right to the median .

13,14,15,15,18,25

Now find the median of this data

No. of observations n = 6(even)

Median = \frac{(\frac{n}{2}+1)^{\text{th term}}+\frac{n}{2}^{\text{th term}}}{2}

So, Median = \frac{(\frac{6}{2}+1)^{\text{th term}}+\frac{6}{2}^{\text{th term}}}{2}

Median = \frac{4^{\text{th term}}+3^{\text{rd term}}}{2}

Median = \frac{15+15}{2}

Median = 15

Mean = \frac{\text{Sum of all observations }}{\text{number of observations}}

Mean = \frac{10+12+ 9 +15+25+8+6+14+18+ 11 +9+ 13+15}{13}

Mean = 12.69

So, Q_3 for girls is 15 and median is 12 and mean is 12.6.

Boys data : 8,6,4,5,10,15,7,8,12,11,9,5,4

Arrange the data in the ascending order :

4,4,5,5,6,7,8,8,9,10,11,12,15

No. of observations n = 13(odd)

So, Median = (\frac{n+1}{2})^{\text{th term}}

                  = (\frac{13+1}{2})^{\text{th term}}    

                  = (\frac{14}{2})^{\text{th term}}    

                  = (7)^{\text{th term}}    

                  = 8    

Thus the median of the boys data is 8

Now to find Q_3

Consider the set of values right to the median .

8,9,10,11,12,15

Now find the median of this data

No. of observations n = 6(even)

Median = \frac{(\frac{n}{2}+1)^{\text{th term}}+\frac{n}{2}^{\text{th term}}}{2}

So, Median = \frac{(\frac{6}{2}+1)^{\text{th term}}+\frac{6}{2}^{\text{th term}}}{2}

Median = \frac{4^{\text{th term}}+3^{\text{rd term}}}{2}

Median = \frac{11+10}{2}

Median = 10.5

Mean = \frac{\text{Sum of all observations }}{\text{number of observations}}

Mean = \frac{4+4+5+5+6+7+8+8+9+10+11+12+15}{13}

Mean = 8

So, Q_3 for boys is 10.3 and median is 8 and mean is 8

Since we can see that the value of Q_3 , mean and median opf girls is greater than boys.

So, Option C is correct.

The median number of shoes for the girls is greater than the median number of shoes for the boys.

ANSWERED AT 28/02/2020 - 03:48 AM


QUESTION POSTED AT 28/02/2020 - 03:48 AM

Of 35 judges scores awarded during gymnastics event, 28 are less than or equal to 7.5. What is the percentile rank of a score of 7.5?

Your percentile rank would be '75%'.

ANSWERED AT 27/02/2020 - 04:58 PM


QUESTION POSTED AT 27/02/2020 - 04:58 PM

Of a sample of 77 students, 60 were single and 40 were women. If 35 of the women were single, how many men were married?

What i got was 17 but it may not be right.

ANSWERED AT 27/02/2020 - 03:01 PM


QUESTION POSTED AT 27/02/2020 - 03:01 PM

Three out of every five students wore green on St. Patricks day. What percent of the students wore green? A. 35% B. 60% C. 80% D. 75%

B 60 if you divide three by five you get 0.6 then you multiply that's by 100

ANSWERED AT 27/02/2020 - 11:36 AM


QUESTION POSTED AT 27/02/2020 - 11:36 AM

Yolanda's club has 35 members. Its rules require that 60% of them must be present for any vote

The answer is 0.6*35 or 21 members must be present.

ANSWERED AT 27/02/2020 - 11:13 AM


QUESTION POSTED AT 27/02/2020 - 11:13 AM

Yolanda's club has 35 members. Its rules require that 60% of them must be present for any vote

I think 21 members have to be present for a vote

ANSWERED AT 27/02/2020 - 11:13 AM


QUESTION POSTED AT 27/02/2020 - 11:13 AM

140 apples fall on the ground in 35 Seconds how many apples fall in 1 second

140 divided by 35, 4 fall per second.

ANSWERED AT 27/02/2020 - 09:57 AM


QUESTION POSTED AT 27/02/2020 - 09:57 AM

When the outliers are removed, how does the mean change? dot plot with 1 on 15, 1 on 23, 1 on 24, 1 on 26, 1 on 27, 1 on 35

Answer:

Step-by-step explanation : You add up all the numbers and get 150 then divide it by 6 because that is how you find the mean 150/6 = 25. Then take out the outliers they stick out and are different from the rest 15 and 35. Next add them up 23 24 26 27 you get 100 divide that by 4 =25 same.

ANSWERED AT 27/02/2020 - 09:37 AM


QUESTION POSTED AT 27/02/2020 - 09:37 AM

Find the result when 70 is increased by 35 choose one pls be positive about ur answer. A.) 94.5 B.) 105 C.) 45.5

Hello! Your answer is B) 105.

Our problem tells us that we have 70 and we have to increase it by 35. This means we have to add 35 to 70 for it to increase. This would look like this:
70+35=?
Using mental math or a calculator it is verified that 70+35=105.
We can also eliminate the other answer choices since they have a .5 at the end of them, and since neither 70 or 35 in our equation have numbers in the decimal place, the answer won't either, so that way we can be sure the other answers are wrong!

Please consider giving the brainliest answer and a thanks to the answers you find most helpful! :) Edit: Asker meant to ask about what a 35% increase would be to 70. Turn the percentage into .35 and multiply by 70. This is 24.5, now add to the original 70 and the answer is 94.5!

ANSWERED AT 26/02/2020 - 10:41 PM


QUESTION POSTED AT 26/02/2020 - 10:41 PM

Jake has 56 cupcakes to put into some cake tins. he puts the same number of cupcakes into each tin. 5 tins contain 35 cupcakes in total. how many tins are there altogether?

Let's first come up with an equation that we can use to solve this problem.

Total Cupcakes= Cupcakes in each tin • the number of tins.

We are given the total number, and we want to find the number of tins and number in each tin now. So our equation looks like this.

56= cupcakes per tin • # of tins.

If we know that in 5 tins there are 35 cupcakes, and each tin has the same number we can divide 35 by 5 to find out there are 7 cupcakes in each tin. Now we have more info for our equation.

56 = 7 • # of tins.
We can divide the total number by the number in each tin, 56/7= 8.

Your answer is 8 tins.

Please consider giving brainliest answer and a thanks to the answers you find most helpful! :)

ANSWERED AT 26/02/2020 - 10:34 PM


QUESTION POSTED AT 26/02/2020 - 10:34 PM