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daser333
10 hours ago
11

Which statement describes what these four powers have in common? 4 Superscript 0 (negative 2) Superscript 0 (one-third) Superscr

ipt 0 9 Superscript 0 All the powers have a value of 0 because the exponent is zero. All the powers have a value of 1 because the exponent is zero. All the powers have a value of –1 because the exponent is zero. All the powers have a fractional value because the exponent is zero.
Mathematics
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Elias’s teacher has given him a rectangle that is 15 feet by 20 feet. She has asked him to create a new rectangle using a scale
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No, as the fraction equates to a whole number. Thus, it would actually be an increase.
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Compare the values of the 2s and 5s in 55,220
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The number 55,220 has two 5s and two 2s. The 5s appear in the ten-thousands and thousands places, representing 50,000 and 5,000 respectively. The 2s occupy the hundreds and tens positions, corresponding to 200 and 20. In total, the 5s sum to 55,000, while the 2s add up to 220.
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James thinks of two numbers. He says "The Highest Common Factor (HCF) of my two numbers is 3 The Lowest Common Multiple (LCM) of
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2 months ago
Mrs Atkins is going to choose two students from her class to take part in a competition.
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Given:
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Total boys in class = 14.
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The various combinations for selecting one girl and one boy.
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Total boys = 14
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6 0
2 months ago
The height of an arrow shot upward can be given by the formula s = v0t - 16t2, where v0 is the initial velocity and t is time. H
Svet_ta [12734]

The arrow reaches a height of 48 feet at about 0.55 seconds and again at approximately 5.45 seconds.

Explanation

The formula provided is: s=V_{0}t-16t^2

Given the initial velocity as 96 ft/s, we have V_{0}=96

To determine when the arrow attains a height of 48 feet, substitute s= 48 into the formula:

48=96t-16t^2\\ \\ 16t^2-96t+48=0\\ \\ 16(t^2-6t+3)=0\\ \\ t^2-6t+3=0\\ \\ t^2-6t =-3\\ \\ t^2-6t+9=-3+9\\ \\ (t-3)^2 = 6\\ \\ t-3= \pm \sqrt{6} \\ \\ t=3\pm \sqrt{6}\\ \\ t = 5.45 , 0.55

Therefore, the arrow is at 48 feet height at roughly 0.55 seconds and again at 5.45 seconds.

7 0
3 months ago
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