What number is 1/10 the value of 237

Answers

Answer 1

Answer: i think its 16 if it's not then a least i helped

Answer 2

Answer:

Final answer:

1/10 the value of 237 is achieved by dividing 237 by 10, resulting in 23.7. This concept is connected to the exponential method where the decimal is shifted as per the power of 10.

Explanation:

To find 1/10 the value of a number, you simply divide that number by 10. In this case, to find 1/10 the value of 237, you divide 237 by 10.

Step 1: Setup the division problem, 237 ÷ 10.

Step 2: Perform the division, which gives us 23.7.

So, "1/10 the value of 237 is 23.7". This concept is related to the exponential method where the power (exponent) of 10 is equal to the number of places the decimal is shifted.

Learn more about Dividing by 10 here:

brainly.com/question/30586279

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What is the slope of a line parallel to the line -3x+5y=-10

Answers

This looks familiar, right? Like slope-intercept.

y=mx+b, where m is the slope.

Let's right it like that.

5y=3x-10 (add 3x to both sides, since we want to isolate the y.)

Now divide by 5, since - again - we want to isolate the y.

y= 3/5x-10/5 >>>> y= 3/5x-2

I think the slope is 3/5.

If the line happens to be parallel, the slope is the same. If perpendicular, it is opposite reciprocal. So if it was perpendicular, the slope would be -5/3.

The slope can be found re-writting the function in the general format s y=mx+n where m is known as slope. For this case:

-3x+5y=-10, trasponding the x term

5y=3x-10, dividing by 5

y=3x/5-10/5, solving finally have the general format:

y=3/5x-2

Then the slope is the number that precede the x unknow.

Solution. The slope is 3/5.

Find the balance on a deposit of $1,150 that earns 9% interest compounded annually for 2 years.

Answers

I don't have a calculator on me but the sum is 1150 x 1.09(2)

By (2) I mean 1.09 squared or to the power of two.

`Please solve this extremely easy math problem!

Answers

Answer:

6 cars

Step-by-step explanation:

Simple and fast division.

6 cars (D) is the answer to the question because you divide the fractions

What is the ratio of wheels to seats in a group of tricycles

Answers

in a tricycle, there is 1 seat for every 3 wheels so 1:3

i pretty sure its 3:1 , being that there is 3 wheels and one seat

SOLVE BY SUBSTITUTION:3x-2y=14
y=5x
solve by substitution
x-2y=-2
y=2x+4
solve by elimination
x+2y=-7
x-5y=7
PLEASE HELP WORTH 10 POINTS! AKA SHOW WORK:)

Answers

1)
3x-2y=14
y=5x

So we plug in y=5x into 3x-2y=14

We get:

3x-2(5x)=14
3x -10x=14
-7x=14
x=-2

So we found x, now we need to find y. We can simply plug in x into the equation and get y.

y=5x
y=5(-2)
y=-10

So your answer will be (-2,-10).

2)
x-2y= -2
y= 2x+4

Once again plug in y=2x+4 into x-2y=-2

x-2(2x+4) = -2
x-4x-8=-2
-3x-8=-2
-3x = 6
x= -2

Now we plug back in x and solve for y :)

y=2x+4
y=2(-2)+4
y=-4+4
y=0

So our solution would be (-2,0).

3)
x+2y=-7
x-5y=7

Multiply the second equation by -1

-x+5y=-7

Now add that equation with the other one:

x+2y=-7
+
-x+5y=-7
-----------------
7y=-14
y=-2

Now plug in y=-2 and solve for x

x+2y=-7
x+2(-2)=-7
x+(-4)=-7
x-4=-7
x=-3

So your solution would be (-3,-2).

1)

$3x-2y=14\n \n y=5x$

We know y's value. Let's plug it in the equation.

$y=5x\n \n 3x-2\cdot (5x)=14\n \n 3x-10x=14\n \n -7x=14$

Divide both sides by -7.

$x=-2$

Now we have x's value. Let's plug it in the equation to find y.

$x=-2\n \n y=5x\n \n y=5\cdot -2\n \n y=-10$

Solution,

(-2, -10)

2)
$x-2y=-2\n \n y=2x+4$

Again we have y's value. Let's plug and solve.

$y=2x+4\n \n x-2\cdot (2x+4)=-2\n \n x-(2\cdot 2x+2\cdot 4)=-2\n \n x-4x-8=-2\n \n -3x-8=-2\n \n -3x=-2+8\n \n -3x=6\n \n x=\frac { 6 }{ -3 } \n \n x=-2$

Now we have x's value let's solve for y.

$x=-2\n \n y=2x+4\n \n y=2\cdot (-2)+4\n \n y=-4+4\n \n y=0$

Solution,

(-2, 0)

3)

$x+2y=-7\n \n x-5y=7$

Let's first multiply the first equation by -1

$-1\cdot (x+2y)=-1\cdot -7\n \n -x-2y=7$

Then let's add these new equation and the second equation.

$-1\cdot (x+2y)=-1\cdot -7\n \n -x-2y=7\n \n x-5y=7\n \n (-x-2y)+(x-5y)=7+7\n \n -x+x-2y-5y=14\n \n -7y=14\n \n y=\frac { 14 }{ -7 } \n \n y=-2$

Now we have y's value let's plug it and solve for x.

$y=-2\n \n x+2y=-7\n \n x+2\cdot (-2)=-7\n \n x-4=-7\n \n x=-7+4\n \n x=-3$

Solution,

(-3, -2)

How do you add fractions wiyh improper fractions

Answers

You add them the same way you do with proper fractions. Make sure they have common denominators and add the numerators.

Example:

$(3)/(2) + (4)/(3)$

$(3*3)/(2*3) + (4*2)/(3*2)$

$(9)/(6) + (8)/(6)$

$(9+8)/(6)$

$(17)/(6)$

The same way you do with proper ones . . . put them over a common denominator, and then add the new numerators.

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