The unit digit of $7^{2026}$ is
A1
B7
C3
D9
Answer & Solution
Correct answer: D. 9
Unit digits of powers of 7 cycle with period 4: $7,9,3,1$.
Since $2026 \equiv 2 \pmod 4$, the unit digit matches $7^2 = 49$, i.e. 9.
Keep practising Unit 1B3: Asymptotic Behavior and Infinite Limits
Browse all Unit 1B3: Asymptotic Behavior and Infinite Limits questions for AP Calculus AB, or explore more Mathematics topics.
Related questions
In a parallelogram HELP with diagonals intersecting at O: OE = 4 cm and the diagonal HL = The diagonals of a quadrilateral are PERPENDICULAR BISECTORS of each other but they are NOThe diagonals of a RHOMBUS are:In a parallelogram, two adjacent angles are in the ratio 3 : 2. The four angles of the parIn parallelogram PQRS, PQ = 12 cm and QR = 7 cm. The perimeter of PQRS is:The diagonals of a parallelogram:Is it possible to have a regular polygon in which EACH EXTERIOR angle is 22°?How many sides does a regular polygon have if each interior angle measures 165°?