63 hundreds equal how many tens

Answers

Answer 1
Answer: the answer would be 630 because you would multiply 10*63=630

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Solve for v s= 1/2a2v + c

Answers

Answer:

v= −2c+2s / a^2

Step-by-step explanation:

−6 = 2/ 3 x NEEEEEED HELPPPPPPPPP
a. = −9
b. = −6
c. = 4
d. = −4

Answers

If a = b x c then c = a/b

So the number you're looking for is -6 / 2/3, which is -6 * 3/2 = -9

jeff helped repair one half of the bicycles in a bike shop last week. if jeffn worked on 5 bicycles how many bicycles did the shop repair last week

Answers

Well, if Jeff worked on half of them. And he worked on five in total. Then 5 is half of what?
Answer= 10

Classify the system and identify the number of solutions.2x + y + 5z = 4
3x − 2y + 2z = 2
5x − 8y − 4z = 1

Answers

Answer:

No solutions

Step-by-step explanation:

We need to eliminate one of the variables to solve the system. To do so, let's multiply the first equation by 8, the second equation by 4

  • 2x + y + 5z = 4         (1) x 8
  • 3x − 2y + 2z = 2       (2) x 4
  • 5x − 8y − 4z = 1       (3)

The system becomes:

  • 16x + 8y + 40z = 32  (1)
  • 12x - 8y + 8z = 8       (2)
  • 5x - 8y - 4z = 1          (3)

Add (1) and (2), subtract (3) from (2) to eliminate y

  • 28x + 48z = 40        (4)
  • 7x + 12z = 7              (5)

Then multiply the equation (5) by 4 to compare with(4)

  • 28x + 48z = 28

Comparing the equations (4) and (5) we see it has no solutions as both variables have same coefficient but with different sum, 28≠40

Answer:

inconsistent; none

Sara poured 1 1/8 cups of lemonade into each 5 glasses what was the total amount of lemonade Sara poured into 5 glasses

Answers

5 5/8 cups total. 1 1/8 multiplied by 5 is equal to 45/8 which, when simplified is 5 5/8.

Which of the following graphs described by the function given below y=3x^2+7x+2

Answers

Answer:

*Parabola that opens up

*y-intercept is 2

*x-intercepts are -1/3 and -2

*vertex is (-7/6 , -25/12)

Step-by-step explanation:

I will describe what this graph looks like.

First, the graph is quadratic because it is in the form ax² + bx + c. The function must be in the shape of a parabola. Parabolas look like a "U" shape.

Whether "a" is negative or positive represents of the parabola opens up or down. Since "3" is positive, the parabola opens up.

"c" represents the y-intercept. The y-intercept is when the graph touches the y-axis. The function must have a y-intercept of positive 2.

We can also find its x-intercepts, also called roots/zeroes, by substituting into the quadratic formula x=\frac{-b±\sqrt{b^(2)-4ac } }{2a} (Ignore the Â).

Using the form ax² + bx + c, we know:

a=3; b=7; c=2

Substitute into the formula.

x=\frac{-b±\sqrt{b^(2)-4ac } }{2a}

x=\frac{-7±\sqrt{7^(2)-4(3)(2) } }{2(3)}

x=(-7±√(25 ) )/(6)

x=(-7±5 )/(6)

Split the equation at the ± sign.

x=(-7+5 )/(6)

x=(-2)/(6)

x=-(1)/(3)

x=(-7-5 )/(6)

x=(-12 )/(6)

x=-2

The graph has x-intercepts -2 and -1/3.

We can find the vertex of the graph. It is the part of the parabola that is the lowest (or highest, is it opens down).

Find the midpoint of the x-intercepts for the vertex x-coordinate:

(-1/3 - 2)/2 = (-1/3 - 6/3)/2 = (-7/3)*(1/2) = -7/6 = -1.167 = x

Substitute the vertex x-coordinate into the formula to find the "y" in vertex.

y=3x²+7x+2

y=3(-7/6)²+7(-7/6)+2

y= 147/36 + (-49/6) + 2

y= 147/36 + (-294/36) + 72/36

y= (147-294+72)/36

y = -75/36

y = -25/12 = -2.083

The vertex is (-7/6 , -25/12) OR about (-1.167, - 2.083).

Final answer:

The function y=3x^2+7x+2 represents a parabola. This is graphed by creating a series of (x,y) pairs and plotting them. The resultant shape is a parabola opening upwards.

Explanation:

The graph described by the function  y=3x^2+7x+2 is a parabola as this is a quadratic function. To depict this graph, you plot specific points determined by varying the values of x and calculating the corresponding y values.

For instance, if x is 0, y would be 2 ( since 3*0^2+7*0+2=2), so (0,2) is one point on the graph. You continue this process with different x values to generate a series of (x,y) pairs, which you can then plot on a graph. Once you've plotted these points, you can connect them to see the graphical representation of the function.

In this case, you would get a parabola opening upwards since the coefficient of the  x^2 term is positive.

Learn more about Function Graphing here:

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