There are 10 vehicles in a parking lot: 3 suvs and 7 trucks. the probability that any 7 randomly chosen parking spots have 2 suvs and 5 trucks or 3 suvs and 4 trucks . the probability that of any 7 randomly chosen vehicles, exactly 1 is an suv .

The probability that any 7 randomly chosen parking spots have 2 SUVs and 5 trucks or 3 SUVs and 4 trucks is 49/60

The probability that of any 7 randomly chosen vehicles, exactly 1 is an SUV is = 7/40

Step-by-step explanation:

probability of taking 7 vehicles from 10 vehicles = 10C₇

number of ways taking 2 SUVs and 5 trucks  = 3C₂* 7C₅ = 63

number of ways taking 3 SUVs and 4 trucks =3C₁*7C₄ = 35

number of ways taking  2 SUVs and 5 trucks or 3 SUVs and 4 trucks = 63 + 35 = 98

The probability that any 7 randomly chosen parking spots have 2 SUVs and 5 trucks or 3 SUVs and 4 trucks is = 98/120 = 49/60

number of ways taking 7 randomly chosen vehicles, exactly 1 is an SUV = 3C₁*7C₆ = 21

The probability that of any 7 randomly chosen vehicles, exactly 1 is an SUV is 21/120 = 7/40

d) the triangle is a right triangle 60 squared +144 squared= 156 squared

step-by-step explanation:

156 squared is the hypothenuse

so 156= c

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