To find the combinations of 5 bills and 2 bills that sum to 27, we can denote the number of 5-dollar bills as (x) and the number of 2-dollar bills as (y). The equation we need to solve is (5x + 2y = 27) with the constraints (x \geq 0) and (y \geq 0). By testing non-negative integer values for (x), we find that possible combinations are ( (5, 1), (4, 3), (3, 5), (2, 7), (1, 9), (0, 13) ), resulting in a total of 6 combinations.
The number of different combinations that can be made with $5.00 depends on the denominations of the coins or bills being used. For example, using U.S. currency with pennies, nickels, dimes, quarters, and dollar bills, there are numerous combinations. If considering only pennies, nickels, and dimes, there are 126 combinations. If you include all denominations, the combinations increase significantly, often requiring programming or combinatorial calculations to determine the exact number.
Two make combinations you would take 2x1=2 combinations only
To find the total number of different combinations of shirts and pants, you multiply the number of shirts by the number of pants. With 8 shirts and 6 pants, the calculation is 8 x 6, resulting in 48 different combinations.
To make $1.25 using only dollar bills and quarters, you can use one $1 bill and one quarter, or you can use five quarters (which equals $1.25). Therefore, there are a total of two different combinations: one with a dollar and a quarter and another with just quarters.
To find the number of different combinations of the numbers 1 to 10, we can consider the combinations of choosing any subset of these numbers. The total number of combinations for a set of ( n ) elements is given by ( 2^n ) (including the empty set). For the numbers 1 to 10, ( n = 10 ), so the total number of combinations is ( 2^{10} = 1024 ). This includes all subsets, from the empty set to the full set of numbers.
The number of different combinations that can be made with $5.00 depends on the denominations of the coins or bills being used. For example, using U.S. currency with pennies, nickels, dimes, quarters, and dollar bills, there are numerous combinations. If considering only pennies, nickels, and dimes, there are 126 combinations. If you include all denominations, the combinations increase significantly, often requiring programming or combinatorial calculations to determine the exact number.
Two make combinations you would take 2x1=2 combinations only
To find the total number of different combinations of shirts and pants, you multiply the number of shirts by the number of pants. With 8 shirts and 6 pants, the calculation is 8 x 6, resulting in 48 different combinations.
To make $1.25 using only dollar bills and quarters, you can use one $1 bill and one quarter, or you can use five quarters (which equals $1.25). Therefore, there are a total of two different combinations: one with a dollar and a quarter and another with just quarters.
To find the number of different combinations of the numbers 1 to 10, we can consider the combinations of choosing any subset of these numbers. The total number of combinations for a set of ( n ) elements is given by ( 2^n ) (including the empty set). For the numbers 1 to 10, ( n = 10 ), so the total number of combinations is ( 2^{10} = 1024 ). This includes all subsets, from the empty set to the full set of numbers.
14 combinations.
20 different combinations of silverware
25 different combinations.
42 combinations.
To find the total number of combinations, you can multiply the number of options for each item of clothing. With 4 shirts, 4 pairs of pants, and 4 hats, the total combinations would be (4 \times 4 \times 4 = 64). Thus, you can create 64 different outfits using these items.
Their is 25 combinations
18