To win at LOTTO in one state, one must correctly select numbers from a collection of numbers (1 through ). The order in which
the selection is made does not matter. How many different selections are possible?
1 answer:
Answer: If order does not matter then we can use following formula to find different combinations of 6 numbers out of 46 numbers
Step-by-step explanation: Use following Combination formula
nCr = n! / r!(n-r)!
n=46
r=6
=46!/6!(46-6)!
=46!/[6!(40)!]
=(46*45*44*43*42*41*40!)/(6*5*4*3*2*1)(40!)
Cancel out 40!
=46*45*44*43*42*41/(6*5*4*3*2*1)
=6744109680/720
=9366819
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y = ax + b where a is the slope ! so here the slope is 6
The answer is -3
You use the formula y1-y2
———
x1-x2
-1 and 8 are your y’s
1 and -2 are your x’s
Your equation should look like this
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—— = —— = -3
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I plugged the y’s and x’s into the formula.
I hope this helps!!
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