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Luden [163]
3 years ago
15

X^{2} = 49 ............................................

Mathematics
1 answer:
FinnZ [79.3K]3 years ago
4 0

Answer:

7

Step-by-step explanation:

x^2=49

x=7

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Which binomials is a factor of 16x^2 + 40xy + 25y^2?
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Answer: (4x + 5y)^2

Factor the expression. 
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The radius of a sphere and of a cylinder are the same. The diameter of the sphere and the height of the cylinder are also the sa
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First we have to know the formula of the volume f each of the solids, 

<span>V of sphere = 4/3 pi r^3
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The surest and easiest way we can answer this is actually assigning values. We first assign values to r hence we would get the volume of the sphere and rest of the solids (cylinder and cone). You then compare your answers to that of the sphere, and you should get your answer. 
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3 years ago
What’s the answer to #12? and why
Elena L [17]
Remark
If there are 5 distinct zeros that means either that the x axis is crossed the x axis 5 different places or touched the x axis in 1 place out the 5. Touching in one place means that an even number of roots are the same. 

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6 0
3 years ago
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An engineer is designing a large steel pad to be installed on the deck of an aircraft carrier. Its total volume will be 18 yd^3.
Shtirlitz [24]

Answer:

The cost of the material for the full-sized pad is;

d) 222,750.00

Step-by-step explanation:

The parameters of the steel pad and the scale model are;

The volume of the deck = 18 yd³

The dimensions of the model of the same material = 6 feet by 4.5 feet and 4.5 inches thick

The weight of the sample, m₂ = 75 lbs

The cost of the steel, P = $55/lb

The dimensions of the sample in yards are;

6 feet = 2 yards, 4.5 feet = 1.5 yards, and 4 inches = 0.\overline 1 yards

The volume of the sample, V₂ = 2 yd. × 1.5 yd. × 0.\overline 1 yd. =  (1/3) yd.³

The density of the sample material, ρ = m₂/V₂

∴ The density of the sample material, ρ = 75 lbs/((1/3)yd.³) = 225 lbs/yd³

Therefore, the density of the material of the pad, ρ = 225 lbs/yd³

The mass of the steel  pad, m₁ = ρ × V₁

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The cost of the material for the full-sized steel pad, C = m₁ × P

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