What is e^{(-(tx)^k)}e^{(-(tz)^k)} ?

The solution to e^{(-(tx)^k)}e^{(-(tz)^k)} is e^{-(tx)^k-(tz)^k}

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simplify e^{(-(tx)^k)}e^{(-(tz)^k)}

simplify

e^{(- (t x)^{k})} e^{(- (t z)^{k})}

e^{- (t x)^{k} - (t z)^{k}}

Solution steps

e^{(- (t x)^{k})} e^{(- (t z)^{k})}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

e^{- (t x)^{k}} e^{- (t z)^{k}} = e^{- (t x)^{k} - (t z)^{k}}

= e^{- (t x)^{k} - (t z)^{k}}

(x + 3) (4 x^{2} + 5)

(3.2 x 1 0^{9}) x (2 x 1 0^{7})

e^{- \frac{1}{3} l n (- 3 x + 1)}

What is e^{(-(tx)^k)}e^{(-(tz)^k)} ?
The solution to e^{(-(tx)^k)}e^{(-(tz)^k)} is e^{-(tx)^k-(tz)^k}