Mathematics
25.06.2022 07:38
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Find the horizontal distance of a soccer ball being kicked at a 40 degree angle

Find the horizontal distance of a soccer ball being kicked at a 40 degree angle with a velocity of 50 feet per second, to the nearest foot
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jermainedwards
jermainedwards
5,0(81 marks)

77 ft

Step-by-step explanation:

The horizontal distance is the range and it is a projectile motion.

So, range R = u²sin2θ/g where u = velocity = 50 ft/s, g = acceleration due to gravity = 32 ft/s² and θ = projection angle = 40°.

Substituting the values of the variables into the equation, we have

R = u²sin2θ/g

= (50 ft/s)²sin2(40°)/32 ft/s²

= (2500 ft²/s²)sin80°/32 ft/s²

= (2500 ft²/s²) × 0.9848/32 ft/s²

= 2462.02 ft²/s² ÷ 32 ft/s²

= 76.94 ft

≅ 77 ft to the nearest foot

emma5165
emma5165
4,4(5 marks)

(150,145)

Step-by-step explanation:

This is actually an easy one since the first two sets are impossible. You can't have negative peas or carrots. The last set is also not possible because 100 + 250 = 350, and that is more than 300. The third set is the answer because 150 + 145 = 295, which meets the farmer's goal of no more than 300 acres.

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