let us first plug the values of r and s here
r=14 and s=8
Now here we can cancel 14 and 7 as 7*2 =14 , also we can cancel 8 and 8 as 8*1 is 8, so our simplified new form is:
Now we can multiply 3*2 and 5*1
3*2 =6
5*1=5
Next we add the two numbers
6+5 =11
So this is how we get the answer 11
A)1. 60/6=10
2. 56/7=8
3. 10-8=2
B)1.10
2.8
3.10+8=18
C)1. 360
2.392
3. 360+392=752
D)1. 360
2. 392
3. 360-392=-32
Answer:
Answer for the question:
To compute a19 mod N, the modular exponential algorithms that we studied would do 8 modular multiplications (5 squarings and 3 multiplications by a). What is the minimum number of modular multiplications needed to compute a19 mod N if you are free to use any sequence of modular multiplications.)
is given in the attachment.
Step-by-step explanation:
4m-t=m
Solution: collect d like term's
4m-m=t
3m=t
m=t/3
Answer:
all you have too do is 750*750 = 562,500
Step-by-step explanation:
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