7.6
To find the units digit of (27^{27}), we can look at the units digit of (27), which is (7). We then need to find the units digit of (7^{27}). The units digits of the powers of (7) cycle every four terms: (7^1 = 7), (7^2 = 49) (units digit (9)), (7^3 = 343) (units digit (3)), and (7^4 = 2401) (units digit (1)). Since (27 \mod 4 = 3), the units digit of (7^{27}) is the same as that of (7^3), which is (3). Thus, the units digit of (27^{27}) is (3).
Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.
105/7 = 15 units
Its positional place value is seven ones or units = 7
The area of rectangle is : 35.0
1.6
1.6
3/5
To find the units digit of (27^{27}), we can look at the units digit of (27), which is (7). We then need to find the units digit of (7^{27}). The units digits of the powers of (7) cycle every four terms: (7^1 = 7), (7^2 = 49) (units digit (9)), (7^3 = 343) (units digit (3)), and (7^4 = 2401) (units digit (1)). Since (27 \mod 4 = 3), the units digit of (7^{27}) is the same as that of (7^3), which is (3). Thus, the units digit of (27^{27}) is (3).
The vector sum of (7 units down) + (3 units up) is (4 units down).
Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.Yes. It is one of the 7 basic units of the SI.
A rectangular area 9 units by 7 units has an area of 63 square units.
105/7 = 15 units
8 units
7
Perimeter = 2*(7+9) = 32 units.
Thanks to limitations of the browser used for posting questions, it is not possible to tell whether the sides are 6x - 7 units or 6x + 7 units. For 6x - 7 units, area = 36x2 - 84x + 49 square units. For 6x + 7 units, area = 36x2 + 84x + 49 square units.