For three positive integers \(p, q, r, x^{p q^2}=y^{q r}=z^{p^{2}r}\) and \(r=p q+1\) such that ....

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For three positive integers\[p,q,r,{x^{p{q^2}}} = {y^{qr}} = {z^{{p^2}r}},\] and r = pq + 1such that For three positive integers\[p,q,r,{x^{p{q^2}}} = {y^{qr}} = {z^{{p^2}r}},\] and r = pq + 1such that
For three positive integers p, q, r, xpq2=yqr=zp2r and r=pq+1 such that 3, 3logy x,3logz y,7logx z.. For three positive integers p, q, r, xpq2=yqr=zp2r and r=pq+1 such that 3, 3logy x,3logz y,7logx z..
For three integers p,q,r if x^(pq²)=y^(qr)=z^(p²r) and r=pq+1 then r–p–q=? (AP & logs problem) For three integers p,q,r if x^(pq²)=y^(qr)=z^(p²r) and r=pq+1 then r–p–q=? (AP & logs problem)
For three positive integers p,q,r, x^pq^2 = y^qr =z^p^2r and r = pq + 1 such that 3, For three positive integers p,q,r, x^pq^2 = y^qr =z^p^2r and r = pq + 1 such that 3,
For three positive integers p, q, r, x p q 2 = y q r = z p 2 r and r = pq + 1 such that 3, 3 logy x, For three positive integers p, q, r, x p q 2 = y q r = z p 2 r and r = pq + 1 such that 3, 3 logy x,
For three positive integers p, q, r, 𝑿^(𝒑𝒒^𝟐 ) = 𝒀^𝒒𝒓 = 𝒁^(𝒓𝒑^𝟐 ) and r = pq + 1 such that 3, 3logyx For three positive integers p, q, r, 𝑿^(𝒑𝒒^𝟐 ) = 𝒀^𝒒𝒓 = 𝒁^(𝒓𝒑^𝟐 ) and r = pq + 1 such that 3, 3logyx
Truth Table Tutorial - Discrete Mathematics Logic Truth Table Tutorial - Discrete Mathematics Logic
Express in p/q form l Rational Numbers l Recurring Decimal #math #maths Express in p/q form l Rational Numbers l Recurring Decimal #math #maths