You end up with 5m+6. (An equation rather than a number, since m is not a number, so the final answer cannot be a number).
The order of operations is: P (parentheses) E (Exponents) M (Multiply) D (Divide) A (Add) S (Subtract)
5 feet 6 inches = 1.67 meters
Add the areas of the six surfaces.
When you multiply two bases that are the same, you add their exponents. For example, if you have (a^m \times a^n), the result is (a^{m+n}). This rule applies only when the bases are identical; if the bases differ, you cannot combine them in this way.
To multiply exponents with different coefficients, you first multiply the coefficients together and then apply the exponent rule. For example, if you have (a^m) and (b^n), the result of multiplying them is (ab^{mn}). The exponents remain the same unless they have the same base, in which case you add the exponents together. So, (a^m \cdot a^n = a^{m+n}).
Five and six hundred twenty-five thousandths.
m-38=-44 [add 38 to both sides m=-6 The answer is 6 [six]
Three, four, five or six
IThe answer IS given: as 21/6!
The order of operations is: P (parentheses) E (Exponents) M (Multiply) D (Divide) A (Add) S (Subtract)
Area = 5 m * 6 m = 30 sq metres
B Bracket, O Or, D Divide, M Multiply, A Add, S Subtract
5 feet 6 inches = 1.67 meters
Image? But that only five...
Add the areas of the six surfaces.
Convert one so that both are in the same units. if you want to convert cm to m, divide by 100. and vice versa (multiply), then add
When you multiply two bases that are the same, you add their exponents. For example, if you have (a^m \times a^n), the result is (a^{m+n}). This rule applies only when the bases are identical; if the bases differ, you cannot combine them in this way.