Answer:
The cost of each pound of walnuts is $1.25 and each pound of chocolate chips is $2.50
Step-by-step explanation:
Let,
x be the price per pound of walnuts
y be the price per pound of chocolate chips
According to given statement,
4x+8y=25 Eqn 1
2x+3y=10 Eqn 2
Multiplying Eqn 2 by 2
2(2x+3y=10)
4x+6y=20 Eqn 3
Subtracting Eqn 3 from Eqn 1
(4x+8y)-(4x+6y)=25-20
4x+8y-4x-6y=5
2y=5
Dividing both sides by 2
Putting y=2.50 in Eqn 2
2x+3(2.50)=10
2x+7.50=10
2x=10-7.50
2x=2.50
Dividing both sides by 2
Hence,
The cost of each pound of walnuts is $1.25 and each pound of chocolate chips is $2.50
The function is increasing from x = 0 to x = 1..
The function is decreasing from x = −1 to x = 0..
The function is decreasing from x = 0 to x = 1..
Answer:
The statement that is true for the function is:
The function is increasing from x = 0 to x = 1.
Step-by-step explanation:
We are given a table of values for the function g(x) as:
x g(x)
-2 2
-1 -3
0 2
1 17
By looking at the table of values of the function g(x) we have:
The function g(x) is firstly decreasing from x=-2 to x=-1
Then it is increasing from x=-1 to x=1.
Hence, the statement that holds true from the given set of values of function g(x) is:
The function is increasing from x = 0 to x = 1.
( Since, the function takes the value at x=0 as g(x)=2
and the function takes the value at x=1 as g(x)=17)
5 1/3 units from A and
2/3
units from B
Given :
A point x whose distance from A is 5 1/3 units.
distance between x and B is 2/3 units.
To Find :
Distance between A and B if they both are on left side of straight line from x.
Solution :
Let distance between A and B is d :
Therefore, distance between A and B is 4 2/3 units.
Hence, this is the required solution.
-4.6 - 1.6 = ???
Answer:
-6.2
Step-by-step explanation:
Answer:
Option D is correct.
Square of binomials.
Step-by-step explanation:
Prove that:
Square of binomials states that the square of a binomial is always a trinomial.
Also, it will be helpful to memorize these patterns for writing squares of binomials as trinomials.
Take RHS
Apply the square of binomial, we have;
= 4 + 20 + 25 = 24 + 25 = 49 = LHS proved.
Therefore, Square of binomials identity will prove that