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Yogita Ingle 7 years, 5 months ago
Given √2 is irrational number.
Let √2 = a / b wher a,b are integers b ≠ 0
we also suppose that a / b is written in the simplest form
Now √2 = a / b
⇒ 2 = a2 / b2
⇒ 2b2 = a2
∴ 2b2 is divisible by 2
⇒ a2 is divisible by 2
⇒ a is divisible by 2
∴ let a = 2c
a2 = 4c2
⇒ 2b2 = 4c2
⇒ b2 = 2c2
∴ 2c2 is divisible by 2
∴ b2 is divisible by 2
∴ b is divisible by 2
∴ a are b are divisible by 2 .
This contradicts our supposition that a/b is written in the simplest form.
Hence our supposition is wrong
∴ √2 is irrational number.
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Sia ? 6 years, 6 months ago

Given : In {tex}\Delta A B C \text { and } \Delta P Q R{/tex} The AD and PM are their medians,
such that {tex}\frac { A B } { P Q } = \frac { A D } { P M } = \frac { A C } { P R }{/tex}
To prove : {tex}\Delta A B C \sim \Delta P Q R{/tex}
Construction : Produce AD to E such that AD = DE and produce PM to N such that PM = MN. Join CE and RN.
Proof : In {tex}\Delta A B D \text { and } \Delta E D C{/tex}
{tex}AD=DE{/tex}
{tex}\angle A D B = \angle E D C{/tex} (vertically opposite angles)
{tex}BD=DC\text{(as AD is a median)}{/tex}
{tex}\therefore \quad \Delta A B D \equiv \Delta E D C{/tex} (By SAS congruency)
or, {tex}AB=CE{/tex} (By CPCT)
Similarly, PQ = RN {tex}{/tex}
{tex}\frac { A B } { P Q } = \frac { A D } { P M } = \frac { A C } { P R }{/tex} (Given)
or, {tex}\frac { C E } { R N } = \frac { 2 A D } { 2 P M } = \frac { A C } { P R }{/tex}
or {tex}\frac{CE}{RN}=\frac{AE}{PN}=\frac{AC}{PR}{/tex}
So {tex}∆ACE \sim ∆PRN{/tex}
{tex}\angle 3=\angle 4{/tex}
Similarly {tex}\angle 1=\angle 2{/tex}
{tex}\angle 1+\angle3=\angle2+\angle4{/tex}
So {tex}\angle A=\angle P\text{ and}{/tex}
{tex}\frac{AB}{PQ}=\frac{AC}{PR}\text{(given)} {/tex}
Hence {tex}∆ABC\sim ∆PQR{/tex}
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Sia ? 6 years, 6 months ago
composite two digit number = 99
and coprime two digit number are 12 and 13
0Thank You