Answer:
On average the children on the camp made 7 new friends in the week.
Step-by-step explanation:
Given:
Average number of new friends camp made in 6 days = 5
Number of new friends made on the last day = 2
We need to find the number of new friends on average did the children make during the one week summer camp.
Solution:
Now we can say that;
to find the number of new friends on average did the children make during the one week summer camp is equal to sum of Average number of new friends camp made in 6 days and Number of new friends made on the last day.
framing in equation form we get;
the number of new friends on average made in 1 week =
Hence On average the children on the camp made 7 new friends in the week.
On average, each child made 30 friends in the first six days of camp and another 2 on the last day, totaling an average of 32 friends made during the one week summer camp.
The children participating at the summer camp made an average of five new friends each for the first six days. This means they made a total of 5 friends/day * 6 days = 30 friends on average in the first six days. On the last day of camp, each child made two more friends. So, for the week as a whole, each child made an average of 30 friends from the first six days + 2 friends from the last day = 32 friends on average during the week-long summer camp.
#SPJ3
-2x+4y=32
-5x-10y=-20
12x+12y=36
-8x-8y=-8
solve and explain
Answer:
Greatest common factor of and is
Step-by-step explanation:
Greatest common factor is the common factor for two or more numbers such that greatest common factor divides both the number.
We find Greatest common factor by
Given Numbers are and
First we do prime factorization of .
15 can be written as product of prime 3 and 5, so
and Similarly, can be written as,
Thus, taking common from both the terms,we get,
Greatest common factor as
Answer:
a. -2, even mult. and 1, odd mult.
b.
c. Odd degree of 3 or higher, likely higher due to the turns in the graph.
Step-by-step explanation:
A polynomial graph has several features we look for to determine the equations.
In this graph, there are two real zeros: -2,1
We can write them in intercept or factored form as (x-1) and (x+2).
Because the graph never crosses the x-axis at x=-2 the zero has an even multiplicity of at least 2. The opposite is true for x=1 because it crosses. Therefore it has an odd multiplicity of at least 1.
The graph is a sideways s shape and ends up so is positive.
This means the function has a degree of 3 or higher with the degree being odd.
A general cosine function has the form:
f(x) = A*cos(c + x)
We want to find the value of A that matches the one in the image, and we will find that A = 3
Ok, a general cosine function is:
f(x) = A*cos(c + x)
Where A is the amplitude.
To find the amplitude of a cosine function, we just need to find half of the difference between the maximum and minimum value of the function:
By looking at the given graph, we can see that the maximum is y = 3, and the minimum is y = -3
Then the amplitude is:
A = (3 - (-3))/2 = 6/2 = 3
The correct option is B.
If you want to learn more, you can read:
Answer: It’s 4 they’re all wrong (pretty sure I have the same graph)
Step-by-step explanation:
Answer: