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okay new question.... The graph of 5x-2y=10 intersects the x-axis and the y-axis what are the ordered pairs for these two pairs...Asked by Angie
The graph of 5x-2y=10 intersects the x-axis and y-axis what are the order pairs for these two points of intersection?
A.(2,0) and (0,5)
B.(2,0) and (0,-5)
C.(-2,0) and (0,5)
D.(-2,0) and (0,-5)
A.(2,0) and (0,5)
B.(2,0) and (0,-5)
C.(-2,0) and (0,5)
D.(-2,0) and (0,-5)
Answers
Answered by
Knights
to get the x intercepts and y intercepts ( or as you call it two points of intersection), set one variable to 0 and solve for the other. then set the other variable to 0 and sovle for the first.
so let x be 0 first. 5*0 -2y = 10
so -2y = 10,
so y= -5. We write this as (0,-5) since x goes first and y last.
doing this for the second scenario, we set y = 0. so,
5x - 2*0 = 10
5x= 10
x=2. Thus, since x goes first, we find (2,0)
therefore, we get (2,0) and (0,-5)
and which answer is that may i ask? it is B.
so let x be 0 first. 5*0 -2y = 10
so -2y = 10,
so y= -5. We write this as (0,-5) since x goes first and y last.
doing this for the second scenario, we set y = 0. so,
5x - 2*0 = 10
5x= 10
x=2. Thus, since x goes first, we find (2,0)
therefore, we get (2,0) and (0,-5)
and which answer is that may i ask? it is B.
Answered by
Angie
ty sooooo much
another question (sorry about all these just trying to get this done and learn it before tom.)
Jennie calculated the probabilities of various events involving a coin. What is the probability of a coin landing on heads at least twice when the coin is flipped three times
a. 1/8
b. 1/6
c. 1/4
d. 1/2
*i think it is d and if it is i need work for it* *no matter what i need work*
another question (sorry about all these just trying to get this done and learn it before tom.)
Jennie calculated the probabilities of various events involving a coin. What is the probability of a coin landing on heads at least twice when the coin is flipped three times
a. 1/8
b. 1/6
c. 1/4
d. 1/2
*i think it is d and if it is i need work for it* *no matter what i need work*
Answered by
Angie
again sorry did it again
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