let y =3 is the given plane the transformation matrix which when applied on the given plane transforms the plane to y=0 plane is
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Step-by-step explanation:
What is the value of 147^23 (mod 153)?
1 Method :
14723≡R(mod153)14723≡R(mod153)
⟹(−6)23≡R(mod153)⟹(−6)23≡R(mod153)
⟹−623≡R(mod153)⟹−623≡R(mod153)
Now as you can see 623623 and 153153 has a common factor 99 .For simplity lets take R=9rR=9r
⟹−36∗621≡9r(mod153)⟹−36∗621≡9r(mod153)
⟹−4∗621≡r(mod17)(1)(1)⟹−4∗621≡r(mod17)
Now gcd(6,17)=1gcd(6,17)=1 So we can apply Euler's theorem.
6ϕ(17)≡1(mod17)6ϕ(17)≡1(mod17)
⟹616≡1(mod17)⟹616≡1(mod17)
⟹616∗65≡1∗65(mod17)⟹616∗65≡1∗65(mod17)
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