Math, asked by RanjanKumar14, 1 year ago

solve please ..

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Answered by DebashishJoshi
6
4^-x+0.5-7.2^-x<4
=>4^-x×4^0.5-7.2^-x<4
=>2×4^-x-7 2^-x<4
=>2×4^-x-(1.8^-x×4^-x)<4
=>2×4^-2x-1.8^-x<4
let 1.8nearly equal to 2
=>2×2^2(-2x)-2^-x<2^2
=>2^(1-4x)-2^-x<2^2
=>2^(1-4x+x)<2^2
=>1-3x<2
=>-3x<1
=>x<-1/3
hence x belongs to (-infinity , -1/3)

DebashishJoshi: ok then try to prove in equations
DebashishJoshi: and how can we plot a graph without finding the value of x
AdiK1needy: desmos does it, by solving for x, it's too fast
DebashishJoshi: you can check it by taking values of x also
DebashishJoshi: but we are not a software based application we have to solve it for x then only plot a graph
AdiK1needy: yeah you are right, it gives undefined as per the graph
DebashishJoshi: ok
AdiK1needy: nice mind
DebashishJoshi: tnx
AdiK1needy: boom!, I solved the problem, got the confusing part cleared
Answered by ans81
0
HEY MATE HERE IS YOUR ANSWER

 &lt;b&gt;Mathematics &lt;/b &gt;

 &lt;i&gt;

➡️4^-x + o. 5 - 7.2^-x <4

➡️ 4^-x - × 4^0.5 - 7.2^-x <4

➡️ 2 × 4^-x - 7 2^-x<4

➡️ 2 × 4 ^-x-(1.8 ^-x× 4^-x) <4

➡️ 2 × 4^-2x-1.8^-x<4

Let 1.8 nearly equal to 2.

➡️ 2× 2^2(-2x)-2^-x<2^2

➡️ 2^(1-4x)-2^-x<2^2

➡️ 2^(1-4x+x)<2^2

➡️ 1+3x<2

➡️ - 3x<2

➡️ x = <-1/3

HENCE, x belong to infinity <1/3.

Hope it will help you

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@bebrainly
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