The weight of a shipment of 2560 balls weighs 320 pounds.
<h3>
How much would a shipment of 2560 tennis balls weigh?</h3>
We know that 24 tennis balls weigh 3 pounds. Then the weight of a single tennis ball is:
W = (3 lb)/(24 balls) = (1/8) pounds per ball.
To get the weight of 2560 tennis balls, we just need to multiply the number of tennis balls by the weight of a single ball, then we get:
Total weight = 2560*(1/8) pounds per ball = 320 pounds.
The weight of a shipment of 2560 balls weighs 320 pounds.
If you want to learn more about weight:
brainly.com/question/25973294
#SPJ1
Answer:
57
Step-by-step explanation:
Step 1: Define
5|x³ - 2| + 7
x = -2
Step 2: Substitute and Evaluate
5|(-2)³ - 2| + 7
5|-8 - 2| + 7
5|-10| + 7
5(10) + 7
50 + 7
57
4/9 and 8/18 are equivalent fractions. We can also verify equivalent fractions by reducing them to their lowest terms. 2.
The proof is given below.
Step-by-step explanation:
Given,
AB║DC and AB≅DC
To proof ΔABE ≅ Δ CDE
Proof:
AB║DC and AC is the transversal
∠BAE = ∠ECD ( alternate angle)
AB║DC and BD is the transversal
∠ABE = ∠EDC( alternate angle)
Now,
In ΔABE and Δ CDE
∠BAE = ∠ECD ( alternate angle)
∠ABE = ∠EDC( alternate angle)
∠AEB = ∠CED (vertically opposite angle)
So, by AAA condition we get,
ΔABE ≅ Δ CDE
