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How do you graph y log 2x? - Answers
y = log2 x is the inverse of the exponential function f(x) = 2x. It means its graph is a reflection of the graph of f(x) about the line y = x.Let's find some coordinates for f(x), then reverse them.We know the graph of an exponential function passes through (0, 1).(0, 1) to (1, 0)(1, 21) to (2, 1)(-1, 2-1) to (1/2, -1)(2, 22)] to (4, 2)(-2, 2-2) to (1/4, -2)(3, 23) to (8, 3)Just plot the points and connect them with a smooth curve. Be careful, the y-axis is a vertical asymptote.
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How do you graph y log 2x? - Answers
y = log2 x is the inverse of the exponential function f(x) = 2x. It means its graph is a reflection of the graph of f(x) about the line y = x.Let's find some coordinates for f(x), then reverse them.We know the graph of an exponential function passes through (0, 1).(0, 1) to (1, 0)(1, 21) to (2, 1)(-1, 2-1) to (1/2, -1)(2, 22)] to (4, 2)(-2, 2-2) to (1/4, -2)(3, 23) to (8, 3)Just plot the points and connect them with a smooth curve. Be careful, the y-axis is a vertical asymptote.
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How do you graph y log 2x? - Answers
y = log2 x is the inverse of the exponential function f(x) = 2x. It means its graph is a reflection of the graph of f(x) about the line y = x.Let's find some coordinates for f(x), then reverse them.We know the graph of an exponential function passes through (0, 1).(0, 1) to (1, 0)(1, 21) to (2, 1)(-1, 2-1) to (1/2, -1)(2, 22)] to (4, 2)(-2, 2-2) to (1/4, -2)(3, 23) to (8, 3)Just plot the points and connect them with a smooth curve. Be careful, the y-axis is a vertical asymptote.
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- og:descriptiony = log2 x is the inverse of the exponential function f(x) = 2x. It means its graph is a reflection of the graph of f(x) about the line y = x.Let's find some coordinates for f(x), then reverse them.We know the graph of an exponential function passes through (0, 1).(0, 1) to (1, 0)(1, 21) to (2, 1)(-1, 2-1) to (1/2, -1)(2, 22)] to (4, 2)(-2, 2-2) to (1/4, -2)(3, 23) to (8, 3)Just plot the points and connect them with a smooth curve. Be careful, the y-axis is a vertical asymptote.
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