What is CrdI^9hzE^{906}LEhh^9h ?

The solution to CrdI^9hzE^{906}LEhh^9h is rLdI^9h^{12}zE^{907}C

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simplify CrdI^9hzE^{906}LEhh^9h

simplify

C^{\circ} r d I^{9} h z E^{906} L E h h^{9} h

r L d I^{9} h^{12} z E^{907} C^{\circ}

Solution steps

C^{\circ} r d I^{9} h z E^{906} L E h h^{9} h

Apply exponent rule:

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

hh h^{9} h = h^{1 + 1 + 9 + 1}

= C^{\circ} r d I^{9} z E^{906} L E h^{1 + 1 + 9 + 1}

Add the numbers:

1 + 1 + 9 + 1 = 12

= C^{\circ} r d I^{9} z E^{906} L E h^{12}

Apply exponent rule:

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

E^{906} E = E^{906 + 1}

= C^{\circ} r d I^{9} z L E^{906 + 1} h^{12}

Add the numbers:

906 + 1 = 907

= C^{\circ} r d I^{9} z L E^{907} h^{12}

e^{- a t} sin (wt) s t e p (t - 1)

1200 \cdot \frac{( 0.005 ) ^{2}}{4} \cdot π \cdot 0.8 \cdot π \cdot 4

π (9 0^{2}) (1 0^{- 6}) (29.17)

6.67 \cdot 1 0^{- 11} \cdot 40 \cdot 120

1.72 \cdot 1 0^{- 8} \cdot \frac{1.67}{8.2 \cdot 1 0 ^{- 7}}

What is CrdI^9hzE^{906}LEhh^9h ?
The solution to CrdI^9hzE^{906}LEhh^9h is rLdI^9h^{12}zE^{907}C