WILL FAN AND GIVE MEDAL FOR ANSWER 1. Solve for y: (2/5)y -7= 23
2y -35 = 23*5
y = (23*5 +35) / 2
Can u show me steps how u got 35 like i dont understand inequalities can u plz walk me through or show me your work on how u did the problem plz
multiply everything by 5 to get rid of the fraction
\[5*[\frac{ 2 }{ 5 }y - 7] = 5*[23]\]
2y - (5*7) = 5*23
2y - 35 = 115
2y = 150 y = 75
how did u get 2y=150 y=75
please help me @DanJS
hi
how did you get 2y=150 y=75
2 y - 35 = 115 add 35 to both sides of the equation
2y -35 + 35 = 115 + 35
2y = 150
how u get y=75
divide both sides by 2 \[\frac{ 2 }{ 2 }y = \frac{ 150 }{ 2 }\]
1y = 75
2. Determine the type of boundary line and shading for 2x + 4y greater than or equal to 10 @DanJS
do you have to graph it?
it doesnt say :(((
i think determine if it is dashed or something i have NO idea :(
ok, if it is greater than or equal to, it is a solid line If it is just greater than or less than it is a dashed line
Dashed Line \[\gt or \lt \]
Solid Line \[\le or \ge\]
2x+4y_<10 thats how i meant to write the 1 part not greater to or equal to i think
if y is greater than or equal, you shade above the line If y is Less than or equal to, you shade below the line
ok \[4y \lt -2x + 10\] \[y \lt \frac{ -2 }{ 4 }x + \frac{ 10 }{ 4 }\]
The line is dashed and is shaded below
|dw:1418793350848:dw|
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