13 The value of K1+∆TT04-1 (where ∆T T0 ) according to Binomial theorem is 1) K∆TTo - Physics - Units And Measurements

Question

13 The value of K 1 + ∆ T T 0 4 - 1 (where ∆ T <
< T 0 ) according to Binomial theorem is
1 )     K ∆ T T o        
                2 )  
  2 K ∆ T T o            
        3 )     4 K ∆ T T o
              4 )    
K ∆ T 4 T o

Sandeep K. Gupta · Accepted Answer

13. The value of K 1 + ∆ T T 0 4 - 1 (where ∆ T < < T 0 ) according to Binomial theorem is 1 ) K ∆ T T o 2 ) 2 K ∆ T T o 3 ) 4 K ∆ T T o 4 ) K ∆ T 4 T o

13. The value of K $[{(1 + \frac{∆ T}{T_{0}})}^{4} - 1]$ (where $∆ T < < T_{0}$ ) according to Binomial theorem is
$1) \frac{K ∆ T}{T_{o}} 2) \frac{2 K ∆ T}{T_{o}} 3) \frac{4 K ∆ T}{T_{o}} 4) \frac{K ∆ T}{4 T_{o}}$