What is the degree of the acute angle between the image of positive scale function y = x and X axis______ .
∵ the positive scale function y = x, the distance from the point on the image to the two coordinate axes is equal, ∵ the image is the bisector of the angle of the first and third quadrants, ∵ the degree of the acute angle formed with the X axis is 45 degrees, so the answer is: 45
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- 1. If y is a positive scale function of X and the image passes through points (1,1), then the expression of the positive scale function is?
- 2. Find the image passing through point (2, - 1) of positive scale function in expression (1) (2) The image of a linear function passes through points (0,4 / 3) and (1 / 2,3) (3) It is known that the ordinate of the intersection of the image and Y-axis of the linear function y = KX + B is - 5, and when x = 1 and y = 2, the expression of the function is?
- 3. As shown in Figure 1, it is known that the images of positive scale function and inverse scale function all pass through the point m (- 2, - 1), and P (- 1. - 2) is a point on the hyperbola, and Q is the coordinate plane
- 4. If the point (3,6) is on the image of a positive scale function, the expression of the positive scale function is
- 5. If the image of positive scale function is known to pass through points (3,2), (a, 6), the value of a is obtained It's due tomorrow,
- 6. Given that the image of a positive scale function passes through a point (- 1,2), (1) find the analytic expression of the positive scale function; (2) is the point (2, - 5) on the image of the function?
- 7. The image of the positive scale function passes through the point a (- 2,1 / 2) B (6, m), and the analytic expression of the function is obtained
- 8. The image of a positive scale function passes through a point (2, - 3). Its expression is () A. y=−32xB. y=23xC. y=32xD. y=−23x
- 9. The image of a positive scale function passes through point a (negative 2,3) to write the expression of the function Let the image of a positive scale function pass through point a (negative 2,3) and write the expression of the function. Let the analytic expression of the positive scale function be y = KX Substituting the point (- 2,3) into the analytic expression, we get 3 = - 2K, and the solution is k = - (3 / 2) So the analytic expression of the function is y = - (3 / 2) X
- 10. The image of positive scale function passes through points P (3, - 2) and Q (m, - M + 2) (1) Write the analytic expression of positive proportion function (2) Write the value of M (3) Draw an image of this function
- 11. If the positive scale function y of the image passing through point a (- 2,6) is KX, then K is K
- 12. How to draw an image (a straight line) with positive scale function y = 3x It's best to state its steps
- 13. When x = - 3, y = - 1, which quadrant does the image pass through In addition to the title, there is another question: Point (1 / 2,1). (fill in "on" or "not on") line y = 2x
- 14. The positive scale function y = - 1 / 3x must pass through the point? And its image passes through the? Quadrant
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