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Topics tagged slope - Y8.Com
:globe_with_meridians: Slope Multiplayer Review — Hard, but in a good way. Players. game-reviews , slope. 46: 8373: August 26, 2024
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Question #d1389 - Socratic
For ideal gas on a pV diagram, an adiabatic curve is always steeper than an isotherm if they intersect. The ideal gas equation: pV = nRT p is pressure V is volume n is number of moles R is ideal gas constant T is the absolute temperature For an isothermal process, the right hand side of the ideal gas equation does not change. Which means pV = "constant" The slope at any point is given by {dp ...
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Question #fc03e - Socratic
The graph has a slope of #3/4#, and the y intercept is at # (0,3)#. The slope intercept form of the graph is: #y=3/4x+3# Standard Form: #y-3/4x=3# #y-3/4x-3=0# For the third problem, given the table of values, we can determine that the slope is #-1/3# because #"every 1 unit that "x" decreases, "y" decreases by "1/3#. The #y# intercept is #-1# because there is a given point # (0,-1)#. Slope ...
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How do you find the slope and y intercept to sketch #y=x-10#?
Explanation: y = mx + c , is the equation of a line in slope-intercept form. where m represents the gradient (slope) and c , the y-intercept.
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Find the equation of line whose slope is 0.25 and x ... - Socratic
Equation is 4y=x+4 If slope is m and y-intercept is c, equation of line is y=mx+c and its x-intercept is given by putting y=0 i.e. mx+c=0 or -c/m.
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Question #06e3a - Socratic
The line perpendicular to the given line is y + 2 = 5(x - 3) or y = 5x-17 You are given a point and an easy way to find slope, so the most convenient equation is the point-slope form of the equation of the wanted line. Find the slope of the wanted line The slopes of lines that are perpendicular to each other are the "negative inverse" of each other's slopes. So first, find the slope of the ...
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Question #8a759 - Socratic
Explanation: For a., a horizontal line means that the line has a zero slope and thus the equation for this line is #y=-2#
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Question #a77d0 - Socratic
The way to solve this question is to first find the slope using the two points given and then use that slope like you would in point slope form. The Final equation : #y + 2 = 2x - 12#
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Question #ba70b - Socratic
Problem 1 Let { ( (x_1,y_1)= (3,5)), ( (x_2,y_2)= (-9,5)):} By Slope Formula, m= {y_2-y_1}/ {x_2-x_1}= {5-5}/ {-9-3}=0 By Point-Slope Form y-y_1=m (x-x_1), we have the equation y-5=0 (x-3)=0 => y=5 Problem 2 Let (x_1,y_1)= (2, (2)^3-10)= (2,-2) By rewriting the equation in Slope-Intercept Form, 3x-2y+5=0 => y=3/2x+5/2 => Slope =3/2 By taking the negative reciprocal (since perpendcular), m=-2/3 ...