41 feet to yards, express the answer using a mixed fraction

Answers

Answer 1

Answer: there are 3 feet in a yard
so how many times can 3 go into 41 (13 times)
3 x 13 = 39
41 -39 = 2

13 2/3

Hope this helped!

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In a survey of market, it is found that 143 persons use white toothpaste and 135 use red toothpaste. If 70 of them use both the toothpaste then find the number of persons who use at least one of the toothpaste

Answers

Answer:

let W and R represent white toothpaste and red toothpaste represently

n(W)=143

n(R)=135

n(WnR)=70

n( WuR)=?

Now,

n(WuR)=n(W)+n(R)_n(WnR)

=143+135_70

=208

that's all don't forget to write therefore.

The table below shows the relationship between the number of miles traveled, x, and the number of gallons of gas used, y.х
35
70
105
140
175
Y
1
2
3
4
5
Which of the following equations best represents the relationship?
A. y = 3.5x
B. y = 35x
C. y = 1/35x
D. 35 = 1x

Answers

The relationship between the number of miles traveled, x, and the number of gallons of gas used, y is, y = 35x . So Option B is correct

What is the equation of line?

The equation of a straight line is a relationship between x and y coordinates, The general equation of a straight line is y = mx + c, where m is the slope of the line and c is the y-intercept.

Given that,

the number of miles traveled x, the number of gallons of gas used, y

35, 1

70, 2

105, 3

140, 4

175, 5

For 1 mile distance, 35 gallons of gas is required,

And for 2 mile distance, 70 gallons gas is required

So, the number of gallons y = 35 times the number of miles traveled

Now it can be write as,

Y = 35X

Hence, the equation is Y = 35X

To know more about Line check:

brainly.com/question/17188072

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Answer: (y = 35x)

Step-by-step explanation: you get your answer to y which is the number of gallons used and x is the number of miles traveled; Meaning 35x (35 miles traveled) is y (1 gallon used).

FUNCTIONS

h(x)= 3^x

a) Solve the equation h^-1(x)= 2

Answers

Because the inverse of function h(x) = 3^x is h^-1 ( x ) = log 3 ( x ) , we solve the equation log 3 ( x ) = 2 ;
3^2 = x;
x = 9 ;

Use the property of inverse functions:
$h(h^(-1)(x))=x \n \n\hbox{if} \n h^(-1)(x)=2 \n \hbox{then} \nh(2)=x \n\Downarrow \nh(x)=3^x \nh(2)=3^2 \nh(2)=9 \n \n\boxed{x=9}$

On a coordinate grid, point P is at (5, 8) and point R is at (−1, −3). Points Q and S are a reflection of both points across the x-axis.What are the coordinates of Q and S?

Q(−5, 8), S(1, −3)
Q(5, −8), S(−1, 3)
Q(−5, −8), S(1, 3)
Q(−5, 8), S(−1, 3)

Answers

This is one of the fundamental transformation functions. Figure 2 points drew the taskThe x-axis is the axis of symmetry. We draw several pairs of points satisfying the conditions jobs.

see Figure 1. Different points . The x coordinate of points does not change. While the value of the y-coordinate is the number opposed . The points must be at the same distance from the axis x and at the same distance from the axis y . The x-axis is the axis of symmetry

This is one of the fundamental transformation functions. Figure 2 points drew the task

Answer 2 Q (5,-8), R (-1.3)

Zaraz otrzymasz rysunki

What is the 10th term of the sequence 64, 16, 4,...?a. 1/1024

b. 1/256

c. 1/4096

d. 1/496

Answers

Each time we are dividing by 4.
Essentially, multiplying by 1/4.
Since we're multiplying, that makes this a geometric sequence!

So: Our first term is 64, and the common ratio is 1/4.
Let's plug that into the geometric sequence formula.

$a_n=a_1(r)^(n-1)$

Where a_n = the value of the nth term
a_1 = the first term, and r = the common ratio

$a_n=64(\frac14)^(n-1)$

Now that we have our equation, let's plug in 10 for n.
That way, we can solve to find $a_(10)$ , the value of the 10th term.

$a_(10)=64(\frac14)^(10-1)=\boxed{(1)/(4096)}$

the answer is C. 1/4096

The measures of the angles of a triangle are shown in the figure below. Solve for x.

Answers

Answer:

x = 46°

Step-by-step explanation:

64° + 70° + x = 180°

x = 180° - 64° - 70°

x = 46°

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60,000 is ???? times greater than 60

3x=25-4 Kkkkkkkkkkkkkkkkkkk

The distance traveled, in miles, as a function of time, in hours, is defined by D(t). D(t) = Which times and distances are represented by the function? Check all that apply. The starting distance, at 0 hours, is 300 miles. By 2 hours, the distance traveled is 725 miles. At 2.5 hours, the distance traveled is 875 miles. At 3 hours, the distance is constant, at 880 miles. The total distance traveled in 6 hours is 1,062.5 miles.

Solve this inequality: 3b – 7 < 32