What is the intersection of plane STXW and SVUT?A. SV
B. ST
C. YZ
D. TX

Answers

Answer 1
Answer: B. ST is the intersection of plane STXW and SVUT.
Answer 2
Answer:

Answer: B. ST.


Step-by-step explanation: The intersection of two planes, if exists, is a straight line. Since the planes STXW and SVUT have S and T as common points and we can always draw a straight line given any two points in a plane, so ST is the line joining the points S and T, and hence, it is the intersection of the two given planes.

Thus, the correct option is B. ST.



Related Questions

A wheel of radius 10 cm is turning at a rate of 5 revolutions Calculate: the distance moved by a point on the rim in 2 seconds
Edward is playing a game where he draws cards with integers on them from a deck of cards. If the integer is positive he moves forward that many steps, if the integer is negative he moves back that many steps. Edward drew the following cards: 3, -3, -4, 5, 10, -7. Where does Edward end up in relation to where he started? A) 4 steps behind where he started. B) 4 steps in front of where he started. C) 32 steps behind where he started. D) 32 steps in front of where he started.
4. Write an explicit formula for the sequence 6,2, -2, -6, -10.... Then find the 12th term
A company manufactures and sells novelty mugs. The manufacturing costs consists of a fixed cost of R8000 AND A VARIABLE COST OF R15.00 per mug. The mugs are sold at R35 each. Assume a linear profit function.1. Determine the profit function. 2. What is the break-even level. 3. Draw a graph depicting a profit function.
One in ten plus one. how much is it?

The sum of two numbers is 100, their difference is 56, what are the two numbers?

Answers

\large\bf{\underline{\underline{\mathfrak{Question}:}}}

The sum of two numbers is 100, their difference is 56, what are the two numbers?

\large\bf{\underline{\underline{\mathfrak{Solution}:}}}

Let'sassume that,

:{\Longrightarrow{\small{\rm{The\:one\:number\:=a}}}}

:{\Longrightarrow{\small{\rm{The\:other\:number\:=b}}}}

Now,accordingto thequestion,

:{\Longrightarrow{\small{\rm{a+b=100\:\:....(i)}}}}

:{\Longrightarrow{\small{\rm{a-b=56\:\:....(ii)}}}}

Here, substitution method must be applied.

Now,use the first equation

:{\Longrightarrow{\small{\rm{a+b=100}}}}

:{\Longrightarrow{\small{\rm{a=100-b}\:\:....(iii)}}}

Putthevalueofequation(iii)inequation(ii)

:{\Longrightarrow{\small{\rm{a-b=56}}}}

:{\Longrightarrow{\small{\rm{100-b-b=56}}}}

:{\Longrightarrow{\small{\rm{100-2b=56}}}}

:{\Longrightarrow{\small{\rm{2b=56-100}}}}

:{\Longrightarrow{\small{\rm{2b=-44}}}}

:{\Longrightarrow{\small{\rm{b=(-44)/(-2)}}}}

:{\Longrightarrow{\small{\rm{b=\frac{\cancel{-44}}{\cancel{-2}}}}}}

:{\Longrightarrow{\small{\rm{b=(22)/(1)}}}}

{\therefore{\small{\rm{b=22}}}}

Now,putthisvalueinequation(iii)forgettingtheanswer.

:{\Longrightarrow{\small{\rm{a=100-22}}}}

{\therefore{\small{\rm{a=78}}}}

For verification:

Put the value of a and b in the equation (i)and(ii)

Wehave,

:{\Longrightarrow{\small{\rm{a=78}}}}

:{\Longrightarrow{\small{\rm{b=22}}}}

Incase1:

:{\Longrightarrow{\small{\rm{78+22=100}}}}

:{\Longrightarrow{\small{\rm{100=100}}}}

:{\Longrightarrow{\small{\rm{L.H.S=R.H.S}}}}

Incase2:

:{\Longrightarrow{\small{\rm{78-22=56}}}}

:{\Longrightarrow{\small{\rm{56=56}}}}

:{\Longrightarrow{\small{\rm{L.H.S=R.H.S}}}}

Hence,verified!

Answer: X = 78 and Y = 22.

Step-by-step explanation:

Let's call the two numbers X and Y. We are given two pieces of information:

1. The sum of the two numbers is 100, so we can write this as an equation: X + Y = 100.

2. The difference between the two numbers is 56, which can also be written as an equation: X - Y = 56.

Now, you have a system of two equations with two variables:

1. X + Y = 100

2. X - Y = 56

You can solve this system of equations by adding the two equations together to eliminate the Y variable:

(X + Y) + (X - Y) = 100 + 56

This simplifies to:

2X = 156

Now, divide both sides by 2 to solve for X:

2X / 2 = 156 / 2

X = 78

Now that you know the value of X, you can substitute it into one of the original equations to find the value of Y. Let's use the first equation:

X + Y = 100

78 + Y = 100

Subtract 78 from both sides:

Y = 100 - 78

Y = 22

So, the two numbers are X = 78 and Y = 22.

Sunshine Honda sold 112 cars this month. If that is 40% greater than last month, how many cars were sold last month?

Answers

100 \% + 40 \% =140 \% \n \n 140 \% - 112 \ cars \n \n 100\% - x \n \n x=(112\cdot 100\%)/(140\%) =(11200)/(140) = 80 \ cars \n \nAnswer : \ were \ sold \ last \ month \ 80 \ cars
Let the last month sold car be x 112=40% of x+x so by solving it easily u get ur answer n x=80

Multiply 3⁄4 × 16⁄9 .
A. 64⁄27
B. 3⁄4
C. 27⁄64
D. 4⁄3

Answers

Answer:

Option D (4)/(3)

Step-by-step explanation:

we know that

The product of two fractions is equal to the product of the numerators divided by the product of the denominators

so

(3)/(4)*(16)/(9)=(3*16)/(4*9)\n \n=(48)/(36)\n \n=(24)/(18)\n \n=(4)/(3)

I believe that the answer to this question is D. 4⁄3

When applied to a triangle, a dilation with a positive scale factor does not preserve __________. A. angle measure B. orientation C. shape D. length

Answers

d. length because it's a dilation 

Answer:

The correct answer is d) length

The line passes through the points (x1, y1) and (x2, y2). The slope of the line is: a) x2−x1y2−y1​ b) y2−y1x2−x1​ c) x1−x2y1−y2​ d) y1−y2x1−x2​

Answers

Answer:

b

Step-by-step explanation:

the slope m of a line passing through (x₁, y₁ ) and (x₂, y₂ ) is

m = \frac{y_{2-y_(1) } }{x_(2)-x_(1) }slope formula

A stone is dropped into a lake, creating a circular ripple that travels outward at a speed of 40 cm/s. Find the rate at which the area within the circle is increasing after each of the following.after 1 s = after 3 s = after 7 s =

Answers

given :dr/dt = 40 cm/sA = πr^2dA/dt = 2π r dr/dtcase 1:when s = 1, r = 40dA/dt = 2π(40)(40) = 3200π cm^2/seccase 2:when s = 3, r = 3(4) = 120 cmdA/dt = 2π(120)(40) = 9600π cm^2/seccase 3:... your turn .....