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When the line L passes through the point P (2,1) and the area of the triangle enclosed by the positive half axis of the two coordinate axes is the smallest, the equation of the line L is obtained
x+y=3,
x>0
y>0
xy
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- 1. The area formula of triangle formed by linear function y = KX + B and coordinate axis Come on! Thank you
- 2. In the circuit shown in the figure, the power supply voltage remains unchanged. When the switches S1, S3 are closed and S2 is disconnected, the current representation is 1.8A. When S1 is closed and S2, S3 is disconnected, the current representation is 0.6, A. when S2 is closed and S1, S3 is disconnected, the power consumed by R2 is 1.6W, The range of 2.5 a sliding rheostat ammeter is 0-0.3a. When S1 and S3 are closed and S2 is disconnected, what is the minimum resistance in the sliding rheostat access circuit
- 3. In the circuit shown in the figure, the power supply voltage is 3V. When the switches S1 and S2 are closed, then () A. The indication of voltmeter is 3vb. Lamp L1 is not on, lamp L2 is on. C. ammeter will be burned out. D. both bulbs will be burned out
- 4. In the circuit shown in the figure, the power supply voltage remains unchanged. When the switch S1 is closed, the lamp l will light up. If the switch S2 is closed again, then () A. The number of two ammeters increases B. the brightness of light l decreases C. The total resistance of the circuit decreases D. the number of voltmeters increases
- 5. As shown in the figure, the power supply voltage remains unchanged. Close switches S1 and S2, the voltage indication is 6V, and the current indication is 0.6A. After S2 is disconnected, the voltage indication becomes 2V, and the resistance and power supply voltage of R2 are () A. 10Ω、9VB. 20Ω、6VC. 20Ω、9VD. 10Ω、6V
- 6. As shown in the figure, draw three semicircles with the three sides of the right triangle as the diameter. If the areas of the two small semicircles are known to be S1 = 8 and S2 = 18, then S3 =? A.10 B.13 C.26 D.25
- 7. As shown in the figure, it is known that in △ ABC, ∠ ACB = 90 °, take each side of △ ABC as an edge and make three squares outside △ ABC. S1, S2 and S3 represent the area of the three squares respectively. S1 = 81 and S2 = 225, then S3 = () A. 16B. 306C. 144D. 12
- 8. As shown in the figure, △ ABC is a right triangle, S1, S2 and S3 are squares, a, B and C are known to be the side lengths of S1, S2 and S3 respectively, then () A. b=a+cB. b2=acC. a2=b2+c2D. a=b+2c
- 9. As shown in the figure, take the three sides of RT △ ABC as the sides and make three equilateral triangles outwards. Their areas are represented by S1, S2 and S3 respectively. Please guess the quantitative relationship between S1, S2 and S3 and explain the reason
- 10. In Fig. 1, three semicircles are made outward with three sides of RT △ ABC as diameters, and their areas are expressed by S1, S2 and S3 respectively. It is not difficult to prove that S1 = S2 + S3. (1) (1) As shown in Figure 2, take the three sides of RT △ ABC as the sides and make three squares outward, and their areas are represented by S1, S2 and S3 respectively. Write down their relationship. (it is not necessary to prove) (2) As shown in Figure 3, take the three sides of RT △ ABC as the edges and make regular triangles outward, and their areas are represented by S1, S2 and S3 respectively. Determine their relationship and prove it; (3) If three general triangles are made outward with three sides of RT △ ABC, and their areas are expressed by S1, S2 and S3 respectively, what conditions should be satisfied for the triangle to have the same relationship with (2) between S1, S2 and S3?
- 11. Given that the area of the triangle formed by the line L passing through the point P (- 5,4) and the positive half axis of the two coordinate axes is 5, the equation of the line L is obtained,
- 12. The area of the triangle formed by the line L passing through a (1.2) and the positive half axis of the two coordinate axes is four, and the linear equation is obtained
- 13. Given that the area of the triangle bounded by the line L passing through the point P (1,3) and the positive half axis of the two coordinate axes is 8, the equation of the line L is obtained
- 14. Given the point a (3,2), the line L: x + 2y-3 = 0. Find the minimum area of the triangle bounded by the point a and the positive half axis of the two coordinate axes and the linear equation at this time
- 15. When the area of the triangle formed by the line L passing through the point P (2,3 / 2) and the positive half axis of two coordinate axes reaches the minimum, the equation of line L is obtained
- 16. Let a straight line pass through the point m (- 2,2), and the area of the triangle formed by the two coordinate axes is 1, then the equation of the straight line is obtained
- 17. Given a line passing through point P (- 2,2), and the area of triangle formed by two coordinate axes is 1, the equation of the line is obtained
- 18. Given that a straight line passes through the point P (- 2,2) and forms a triangle of area 1 with two coordinate axes, the equation of the straight line is solved? More detailed process! Thank you!
- 19. 2. The area of the triangle formed by the line L of the fixed point m (1,4) and the coordinate axis in the first quadrant is the smallest
- 20. Find the linear equation that the area of triangle passing through point a (- 2,2) and surrounded by two coordinate axes is 1