To solve ( 10C3 ), which represents the number of combinations of 10 items taken 3 at a time, you use the formula:
[ nCr = \frac{n!}{r!(n-r)!} ]
For ( 10C3 ), this becomes:
[ 10C3 = \frac{10!}{3!(10-3)!} = \frac{10!}{3! \cdot 7!} ]
Calculating this gives:
[ = \frac{10 \times 9 \times 8}{3 \times 2 \times 1} = \frac{720}{6} = 120 ]
Thus, ( 10C3 = 120 ).
To find (10C3) using Pascal's Triangle, locate the row corresponding to (n=10). The entries in this row represent the binomial coefficients for (n=10). The third entry (starting from (0)) in this row corresponds to (10C3), which is (120). Thus, (10C3 = 120).
There are 10C3 = 10*9*8/(3*2*1) = 120 combinations.
It is 10C3*(1/2)10 = 10*9*8/(3*2*1)*(1/1024) = 0.1172, approx.
its solve easy
to solve them you have to do stagigys
To find (10C3) using Pascal's Triangle, locate the row corresponding to (n=10). The entries in this row represent the binomial coefficients for (n=10). The third entry (starting from (0)) in this row corresponds to (10C3), which is (120). Thus, (10C3 = 120).
The answer depends on the value of c!
There are: 10C3 = 120
There are 10C3 = 10*9*8/(3*2*1) = 120 combinations.
10C3(0.5)^10
It is 10C3*(1/2)10 = 10*9*8/(3*2*1)*(1/1024) = 0.1172, approx.
solve solve solve
just solve it yes you have to solve but he is asking you how to solve and also what are the steps to solve the specific answer.
you solve it
its solve easy
to solve them you have to do stagigys
Generally,1. Convert parallel branches into series equivalents2. Solve for the total resistance3. Solve for individual voltages4. Solve for individual currents5. Solve for power