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Fudgin [204]
2 years ago
6

Find the point at which the line joining the two points (-3,-5) and (7,5) cuts they y axis

Mathematics
1 answer:
8090 [49]2 years ago
4 0

Answer:

(0,-2)

Step-by-step explanation:

First we find the equation of the line passes through (-3,-5) and (7,5).

The slope of the line is

m=\frac{5-(-5)}{7-(-3)}\\=\frac{10}{10}\\=1

So by the point slope formula the equation of the line is

y-5=1(x-7)\\y=x-7+5\\y=x-2

When x=0 we have y=0-2=-2.

Therefore the line joining the two points cuts the y-axis at (0,-2).

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Solve the value of y for the given values of x: 4x = 3y - 7; x= 4,5,6
julia-pushkina [17]
Thhe easiest way would be to solve for y first
4x=3y-7
add 7
4x+7=3y
divide both sides by 3
(4x+7)/3=y

try each
x=4
(4(4)+7)/3=y
(16+7)/3=y
(23)/3=y
7 and 2/3=y
(4,7.66666)


x=5
(4(5)+7)/3=y
(20+7)/3=y
(27)/3=y
9=y
(5,9)

x=6
(4(6)+7)/3=y
(24+7)/3=y
(31)/3=y
10 and 1/3=y
(6,10.333)



(4,7.66666)
(5,9)
(6,10.333)

when x=4, y=7 and 2/3
when x=5, y=9
when x=6, y=10 and 1/3



5 0
3 years ago
Read 2 more answers
Solve for x help me pls
Maksim231197 [3]
Solve it separately
5x-29 \ \textgreater \ -34

add 29 to both sides then divide by 5
x\ \textgreater \ -1
for the second part
2x+31\ \textless \ 29
subtract 31 from both sides then divide by two
x\ \textless \ -1
which means the final answer is A
x\ \textless \ -1  \\ or \\  x\ \textgreater \ -1



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