Current location - Training Enrollment Network - Mathematics courses - It is known that a > 0 and a≠ 1 discuss the monotonicity of the function f(x)=a minus the square of x plus the power of 3x+2.
It is known that a > 0 and a≠ 1 discuss the monotonicity of the function f(x)=a minus the square of x plus the power of 3x+2.
Ha ha. I've been doing this lately-

-Why don't you divide it up-

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Waste an emergency-

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I'm just playing around and asking-

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I did it.

0 Let u=a minus the square of X plus the power of 3x+2.

Is the formula u=-(x-3/2)? + 17/4

So the function u

In the interval (-∞, 3/2), it is increasing function.

Discussion on the Decreasing Function in the Interval [3/2, -∞]. 1

When 0 < a < 1, it is a decreasing function.

Show the same increase and different decrease.

So the original function is a decreasing function in the interval (-∞, 3/2) and a increasing function in the interval [3/2,-∞).

2 when a > 1, it is increasing function. Similarly, the original function is increasing function in the interval (-∞, 3/2), and it is a decreasing function in the interval [3/2,-∞).

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