Answer:
The constant is StartFraction 5 over 6 EndFraction
Step-by-step explanation:
StartFraction 5 over 6 EndFraction + one-fourth x minus y
5/6 + 1/4x - y
A. The constant is StartFraction 5 over 6 EndFraction.
True
B. The only coefficient is One-fourth.
False
There are two coefficients: the coefficient of x which is 1/4 and the coefficient of y which is 1
C. The only variable is y
False
There are 2 variables: variable x and variable y
D. The terms StartFraction 5 over 6 EndFraction and One-fourth x are like terms.
False
5/6 and 1/4x are not like terms
The only true statement is: The constant is StartFraction 5 over 6 EndFraction
Answer:
1
General Formulas and Concepts:
<u>Algebra I</u>
- Solving systems of equations by graphing
Step-by-step explanation:
We will have 1 solution set when the lines cross once.
We will have no solutions when the lines are parallel.
We will have infinite solutions when the lines are the same.
According to the graph, we see that our lines only intersect once at 1 point. Therefore, there will be only 1 solution.
Answer:
Step-by-step explanation:
a) The equation we can use is:
<u>d = s x t</u>
d = distance
s = speed
t = time
b)
There's a clue giving us the information that how long the bee flies directly back to the hive, it is known that it is <u>away from the hive for 13 minutes</u> while the bee <u>stays at the flowerbed for only 11 minutes</u>.
=> So we can assume that the bee flies back to the hive at the speed of 4 feet per second for 2 minutes
Using the equation above, we can write that: 6 x 60 x 2 = 720 ft
=> So in the end, the distance of the flowerbed from the hive is 720 ft
<em>c) I don't really understand this question</em>
Answer:
the value of x that gives the greatest difference is 10.
Step-by-step explanation:
Given;
x² and x³
values of x = 6, 8 and 10
When x = 6
6³ - 6² = 216 - 36 = 180
When x = 8
8³ - 8² = 512 - 64 = 448
When x = 10
10³ - 10² = 1000 - 100 = 900
Therefore, the value of x that gives the greatest difference is 10.
Try this solution:dy/dx=y⁴cosx; y⁻⁴dy=cosxdx;
