(-6, 12)
(15, -16)
(6,-4)
hope this helps! :-)
Answer:
Company c will reach the goal
First of all, the modular inverse of n modulo k can only exist if GCD(n, k) = 1.
We have
130 = 2 • 5 • 13
231 = 3 • 7 • 11
so n must be free of 2, 3, 5, 7, 11, and 13, which are the first six primes. It follows that n = 17 must the least integer that satisfies the conditions.
To verify the claim, we try to solve the system of congruences

Use the Euclidean algorithm to express 1 as a linear combination of 130 and 17:
130 = 7 • 17 + 11
17 = 1 • 11 + 6
11 = 1 • 6 + 5
6 = 1 • 5 + 1
⇒ 1 = 23 • 17 - 3 • 130
Then
23 • 17 - 3 • 130 ≡ 23 • 17 ≡ 1 (mod 130)
so that x = 23.
Repeat for 231 and 17:
231 = 13 • 17 + 10
17 = 1 • 10 + 7
10 = 1 • 7 + 3
7 = 2 • 3 + 1
⇒ 1 = 68 • 17 - 5 • 231
Then
68 • 17 - 5 • 231 ≡ = 68 • 17 ≡ 1 (mod 231)
so that y = 68.
Answer:
see below
Step-by-step explanation:
2*35-176+65/ 2
Following PEMDAS
Multiply and divide from left to right
2x35-176+65/ 2
70 -176+65/ 2
70-176+32.5
Then add and subtract from left to right
-106 +32.5
-73.5
or
(2*35-176+65)/ 2
Following PEMDAS
Parentheses first
Multiply and divide from left to right
(70 -176+65)/ 2
Then add and subtract in the parentheses
(-41)/2
-21