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S1. 2↑3↑(2+1=3)∗2∗  (3+2=5)  (+ having high precednce)

S2.  (2↑3=8)↑3*2*5                 (↑ more precedence than * and also left associative(first evalute leftmost)

S3.  (8↑3=512)*2*5      

S4.  512*2*5=5120

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Given that: $2\uparrow 3\uparrow 2+1*2*(3+2)$

$\implies 2\uparrow 3\uparrow (2+1)*2*5$

$\implies (2\uparrow 3)\uparrow 3*2*5$

$\implies (8\uparrow3)*2*5$

$\implies (512*2)*5$

$\implies (1024*5)=5120$
Answer:

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