What is 126 divided by 14?

Answers

Answer 1

Answer: $\frac { 126 }{ 14 } \n \n =\frac { 63\cdot 2 }{ 7\cdot 2 } \n \n =\frac { 63 }{ 7 } \n \n =9$

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The side of a square is 3n-2r. What is the perimeter? What is the area?
Two-fifths of the girls signed up to play softball. An equal number of girls signed up to play pitcher, infield, and outfield. What fraction of girls in the school signed up to play outfield?Any help appreciated, thank you!
Find the area of the shaded region. Round your answer to the nearest tenth.
Last week Missy read for a total of 240 minutes during this time she read 112 pages at this rate how many pages did she read in an hour

A jogging trail measures 252 feet from start to finish. Cheryl ran the trail 2 times.What was the total distance, in yards, that Cheryl ran?

Answers

Cheryl ran the trail twice, so:

252 x 2 = 504

She ran 504 feet. Now convert 504 feet to yards:

3 feet : 1 yard
504 feet : ? yards

Answer: 168 yards
Hope it helped :)

the correct answer is 168

in a class 60% of the students are girls. There are 18 girls in the class. How many students are in the class

Answers

60 18
— = —
100 x

to solve the percent proportion :
100 x 18 = 1800
1800 ÷ 60 = 30
there are 30 students in the class.

The diameter of a flour tortilla is 12 inches. What is the area to the nearest hundredth?

Answers

Answer:

The area of flour tortilla is:

113.04 square inches.

Step-by-step explanation:

The flour tortilla is in the shape of a circle.

Hence we need to find the area of as circle whose diameter is 12 inches.

As we know that the diameter and radius are related as:

Diameter=2×Radius.

This implies,

12=2×Radius

⇒ Radius=6 inches.

The area of circle is given as:

Area=π×(Radius)²

=3.14×6²

=113.04 square inches.

Hence, the area of flour tortilla is:

113.04 square inches.

Answer:

113.04

Step-by-step explanation:

What is 78% of 50 questions

Answers

0.78 times 50 is 39.
78% is (0.78) So, multiply that by 50 and get the amount out of 50 questions.

Find the sequence..
1,2,2,4,8

Answers

Let the n-th term be called $a_n$

We see that if we choose $a_0=1,a_1=2$ then the other numbers follow the pattern $a_(n+2)=a_(n+1)\cdot a_n$ (see : $4=2*2,8=4*2$ )

Hence the sequence will be $1,2,2,4,8,32,256, 8192, 2097152, 17179869184,\dots$

Write an equation of the line that is:a) parallel to the line y=4x+1, and that passes through point (2,3)
b) parallel to the line 2y-6x=9, and that passes through point (-2,1)
c) parallel to the line y=4x+3, and that has the same y-intercept as the line y=5x-3
d) parallel to the line -1/2x, and that has the same y-intercept as the line 2y=7x+6
e) perpendiclar to the line 2y-4x=8, and that passes through point (6,-6)
f) perpendicular to the line 2y-5x=15, and has an x-intercept of 3

please help me with all the questions it would mean alot

Answers

$a)\ny=4x+1\na=4\nnew\ y=bx+c\nif\ parallel a=b\ny=4x+c\nsubstituting\point\ (2,3)\n3=4*2+c\nc=-5\ny=4x-5\nb)\n2y-6x=9\n2y=6x+9\ny=3x+4,5\na=3\nnew\ y=bx+c\nif\ parallel a=b\ny=3x+c\nsubstituting\ point\ (-2,1)\n1=4*(-2)+c\nc=9\ny=3x+9\n c)\ny=4x+3\na=4\nnew\ y=bx+c\nif\ parallel a=b\ny=4x+c\nc=-3\ny=4x-3\ne)\n2y-4x=8\n2y=4x+8\ny=2x+4\na= 2 \nnew\y=bx+c\nif\ perpendicular b=-1/a\ny=- (1)/(2) x+c\npoint(6,-6)\n-6=-1/2*6+c\nc=-3\ny=-1/2x-3\nf)\n2y-5x=15\n2y=5x+15\ny=(5)/(2)x+(15)/(2)$

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