One
Two
Infinitely many
Answer:
Option A is correct
None
Step-by-step explanation:
Like terms are those terms which have same variable to the same power.
Given the equation:
Combine Like terms;
⇒ False.
This statement is false for any values of x
therefore, the given equation does not have any solution.
The solution to the system of equations x - 3y = -2 and x + 3y = 16 is x = 7 and y = 3.
Here, we have,
To solve the system of equations:
Equation 1: x - 3y = -2
Equation 2: x + 3y = 16
There are multiple methods to solve this system, such as substitution or elimination.
Here, we'll use the elimination method to eliminate the variable "x":
Add the two equations together:
(x - 3y) + (x + 3y) = -2 + 16
Simplifying, we get:
2x = 14
Divide both sides of the equation by 2:
2x/2 = 14/2
Simplifying further, we have:
x = 7
Now, substitute the value of x into either of the original equations (let's use Equation 1):
x - 3y = -2
Substituting x = 7, we get:
7 - 3y = -2
Solve for y:
Subtract 7 from both sides:
-3y = -2 - 7
-3y = -9
Divide both sides by -3:
y = -9 / -3
y = 3
Therefore, the solution to the system of equations x - 3y = -2 and x + 3y = 16 is x = 7 and y = 3.
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I need someone to help me out with this one please.
Answer:
-1.2
Step-by-step explanation:
2k+5-7k=8+3
2k-7k+5=11
-5k=11-5
-5k=6
-5k/5=6/5
k=-1.2
B) (5)^-7
C) (5)^ (5-7)
D) (5-7)x^
Answer:
A (5-7)^
Step-by-step explanation:
We have the next two functions h(x)=x-7 and g(x)=x^. We need to find (g•h) that is equal to g(h(x)) then:
(g•h)=g(h(x))=(x-7)^
Finally in the poin x=5 we have:
(g•h)=g(h(x))=(x-7)^
(g•h)=g(h(5))=(5-7)^
Then the answer is A
Find (b+h)(x)
(b+h)(x)=16x+2
Since we all know the theory that shows that a(x)+b(x)=(a+b)(x), we can use that in this problem. Simply simplify the problem and divide it into 2... b(x) plus h(x). This is simple as we already know the values of these variables so just add both and the sum will be the answer to your problem.