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Yogita Ingle 5 years, 2 months ago
2x+3y+4=0
x-5y=11
multipy 2nd equation with 2 then you get
2x-10y=22
now subtract this equation from equation 1
2x+3y+4=0
2x-10y. =22
by solving we get
y=-2
and substitute y value in above equation and get
x=1
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Yogita Ingle 5 years, 2 months ago
Circumference of circle = 22 cm
Let the radius of the given circle be 'r'
Circumference of a circle = 2πr
⇒ 22 = 2 × 22/7 × r
⇒ r = (22 × 7)/(22 × 2)
⇒ r = 154/44
⇒ r = 3.5 cm
Area of circle = πr²
⇒ 22/7 × 3.5 × 3.5
⇒ 269.5/7
= 38.5 cm²
So, the area of the given circle is 38.5 cm²
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Yogita Ingle 5 years, 2 months ago
Exterior angle bisector theorem : The external bisector of an angle of a triangle divides the opposite side externally in the ratio of the sides containing the angle.
Given : A ΔABC, in which AD is the bisector of the exterior ∠A and intersects BC produced in D.
Prove that : BD / CD = AB / AC
Construction : Draw CE || DA meeting AB in E.

| <center cwidth="134" eza="cwidth:134px;;cheight:22px;;wcalc_source:child;wcalc:87px;wocalc:87px;hcalc:22px;rend_px_area:2948;">Statements</center> | <center cwidth="350" eza="cwidth:350px;;cheight:22px;;wcalc_source:child;wcalc:64px;wocalc:64px;hcalc:22px;rend_px_area:7700;">Reasons</center> |
| 1) CE || DA | 1) By construction |
| 2) ∠1 = ∠3 | 2) Alternate interior angle |
| 3) ∠2 = ∠4 | 3) Corresponding angle (CE ||DA and BK is a transversal |
| 4) AD is a bisector of ∠A | 4) Given |
| 5) ∠1 = ∠2 | 5) Definition of angle bisector |
| 6) ∠3 = ∠4 | 6) Transitivity (from 2 and 4) |
| 7) AE = AC | 7) If angles are equal then side opposite to them are also equal |
| 8) BD / CD = BA/EA | 8) By Basic proportionality theorem(EC ||AD) |
| 9) BD /CD = AB/AE | 9) BA = AB and EA = AE |
| 10) BD /CD = AB /AC | 10) AE = EC and from(7) |
Krishna Kumawat 5 years, 2 months ago
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Riya Philip 5 years, 2 months ago
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