A store sells ice cream with assorted toppings. They charge $$$3.00 for an ice cream plus $$50 cents per ounce of toppings.How much does an ice cream cost with $$11 ounces of toppings?

Answers

Answer 1
Answer:

Answer:

$5.50

Step-by-step explanation:

so if its $3 for an ice cream plus .50 cents per ounce all you have to do is 11 x 0.50 witch would equal $ 5.50.


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Peyton Manning threw for 1,126 yards in his first four games. At this rate, how many yards will he throw for in sixteen games?

Answers

The answer 4504 yards. You divide 1126 by 4 then multiply that answer by 16.

Add the following - 4/9,7/12and - 3/8​

Answers

Answer:

-  (17)/(72)

Step-by-step explanation:

-  (4)/(9)  +  (7)/(12)  + (  - (  3)/(8) )

Whenthereis a(+)infrontofanexpressioninparentheses,theexpressionremainsthesame:

-  (4)/(9)  +  (7)/(12)  -  (3)/(8)

( - 4 * 8 + 7 * 6 - 3 * 9)/(72)

Calculatethesumof difference

( - 32 + 42 - 27)/(72)

(10 - 27)/(72)

- (17)/(72)

Hopethishelps..

Goodluck on your assignment...

A telephone company charges 50 cents for along distance call for the first two minutes, and
30 cents for each additional minute. Find the cost
of a 15-minute call.

Answers

Answer: $4.40 is the cost for the call

Materials: Tall clear drinking glass or vase At least four of the following liquids: Fresh water Salt water Vegetable oil Rubbing alcohol Dish soap Honey Corn syrup Milk Maple syrup At least three different small items of your choice, such as: Ping pong ball Small screw, bolt, or nut Popcorn kernel Peanut Blueberry Grape Cherry tomato Instructions: Select four liquids and predict how you think they compare in density by ranking them from most dense to least dense in the data table below. Measure out ¼ cup volume of each liquid, and pour them one at a time into the clear glass or vase. Record your observations in the lab worksheet. Gently add the first small item to the liquids, and record your observation of where it settles. Repeat with the other small items. Clean up all lab materials (the liquids can be poured down the sink), and complete the lab worksheet. Data Table: Prediction: Rank the four liquids from lowest density (top) to highest density (bottom) Observation: Rank how the four liquids really compare, from lowest density (top) to highest density (bottom) Observations: What objects did you place in the liquid, and where did each settle? Object Layer where it settled Observations and Conclusions: Define density, and describe how this activity helps you compare the density of four different liquids without making mass measurements. How did the observations compare to your predictions? Did any of the results surprise you? How would the density of water change if you measured out ½ cup instead of ¼ cup? Explain your answer in complete sentences.

Answers

The less dense liquids and objects will be found at higher levels in the vase.
The density of the water would not change. Density for a substance is constant, regardless of the amount of that substance.

Find the solutions to x2-2x+10=0. The quadratic formula has been started for you.

Answers

Answer

The solution to the quadratic equation is

x=1\pm3i

EXPLANATION

Problem Statement

The question gives us the beginning of the application of the Quadratic formula on a quadratic equation. We are required to simplify the expression and get in more certain terms, the values of x.

The expression given is:

\begin{gathered} x^2-2x+10=0 \n  \n x=\frac{2\pm\sqrt[]{(-2)^2-(4)(1)(10)}}{2} \end{gathered}

Solution

Let us begin to simplify the expression below:

\begin{gathered} x=\frac{2\pm\sqrt[]{(-2)^2-(4)(1)(10)}}{2} \n  \n x=\frac{2\pm\sqrt[]{(-2*-2)^{}-(4*1*10)}}{2} \n  \n x=\frac{2\pm\sqrt[]{4-40}_{}}{2} \n  \n x=\frac{2\pm\sqrt[]{-36}}{2} \n  \n \text{From the laws of indices, we have:} \n \sqrt[]{a* b}=\sqrt[]{a}*\sqrt[]{b} \n  \n x=\frac{2\pm\sqrt[]{-1*36}}{2} \n  \n x=\frac{2\pm(\sqrt[]{-1})(\sqrt[]{36})}{2} \n  \n \text{ We know that, } \n \sqrt[]{-1}=i \n  \n x=(2\pm(i)(6))/(2) \n  \n x=(2\pm6i)/(2) \n  \n x=(2(1\pm3i))/(2) \n  \n 2\text{ Crosses out} \n  \n x=1\pm3i \end{gathered}

Final Answer

The solution to the quadratic equation is

x=1\pm3i

An automobile traveled 106 miles in 2 hours. What was average speed? Use the formula d = rt .104 mph
0.02 mph
53 mph
108 mph
212 mph

Answers

The average speed of the automobile is 53mph.

Description of average speed

Average speed is the total distance travelled by the automobile (106 miles) divided by the total hours travelled by the automobile (2 hours). It is the rate of the movement of the automobile.

Determining the average speed

Average speed = total distance travelled / total time travelled

106 / 2 = 53 mph

To learn more about how to determine average speed, please check: brainly.com/question/9834403