Limits question explain | JEE Mains 2025 | If lim x tends to 0 (tan x/x)^1/x^2=P then 96 log p = ?

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Q) If lim (𝑥→0) { (tan x / x )^(1/x^2) } = p , then 96 log p is equal to #limitsandderivatives Q) If lim (𝑥→0) { (tan x / x )^(1/x^2) } = p , then 96 log p is equal to #limitsandderivatives
Q) If lim (𝑥→0) { (tan x / x )^(1/x^2) } = p , then 96 log p is equal to #jeemaths #jee #jeebatch Q) If lim (𝑥→0) { (tan x / x )^(1/x^2) } = p , then 96 log p is equal to #jeemaths #jee #jeebatch
If Lim x→0 ( tan x /x) ^1/x^2 = p, then 96 log p is equal to #jee2025 #jee2026 #maths If Lim x→0 ( tan x /x) ^1/x^2 = p, then 96 log p is equal to #jee2025 #jee2026 #maths
JEE Main 2025: If lim(x→0) (tan x/ x)^1/x² = p, then 96 logₑp is equal to JEE Main 2025: If lim(x→0) (tan x/ x)^1/x² = p, then 96 logₑp is equal to
JEE MAIN 3RD APRIL 2025 If120tan lim xxxp x      , then 96loge p is equal to JEE MAIN 3RD APRIL 2025 If120tan lim xxxp x      , then 96loge p is equal to
If Lim(x→0) ((tan⁡x)/x)^(1/x^2 )=p, then 96log_e⁡p is equal to #pyq #jeemain #limit #3rdapril If Lim(x→0) ((tan⁡x)/x)^(1/x^2 )=p, then 96log_e⁡p is equal to #pyq #jeemain #limit #3rdapril
Q) If 𝛼=lim_(𝑥→0^+ ) ((𝑒^√tan𝑥−𝑒^√𝑥)/(√tan𝑥−√𝑥)) and 𝛽=lim_(𝑥→0) (1+sin𝑥)^(1/2 cot𝑥) are the roots Q) If 𝛼=lim_(𝑥→0^+ ) ((𝑒^√tan𝑥−𝑒^√𝑥)/(√tan𝑥−√𝑥)) and 𝛽=lim_(𝑥→0) (1+sin𝑥)^(1/2 cot𝑥) are the roots
This is a very famous limit This is a very famous limit