What is the anwser to 10-4.7

Answers

Answer 1
Answer: Simply subtract by converting the whole number to a decimal;
10 = 10.00

Now lets subtract the two decimals;
 10.00 - 4.7 = 5.3

Hope this helps :)

Answer 2
Answer: the answer is 5.3 if you subtract 4.7 from 10 you will get 5.3 hope this helps!:)

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Solve i=Prt for t, if I=105, P=700, and r=0.05
How would I solve this and where would I put the dots?
What's the simplified form of x-1+4+7x-3
64,328 to the ten thousands place
If y varies directly with x and x=4 when, y=20, find k, the constant of variation.

Find the equation of this line.

Answers

Answer:

9, 10, 7, 5

Step-by-step explanation:

Step-by-step explanation:

(-4,5) and (6,4)

y2 - y1 / x2 - x1

4 - - 5/ 6 - - 4

4 + 5/ 6 + 4

y = 9/10x - 3/2

-3/2 or - 1.5 is the point where the line crossed the y-axis

Kennedy had the expression 3(2x-3x+8). She simplified and rewrote theexpression 3(8+x). If any, what was her error?

Answers

Answer:

Kennedy did not distribute the 3 to the numbers in the parentheses.

Step-by-step explanation:

The simplified expression should be -3x+24.

A is the point (2, 3) and B is the point (7,-5).Find the equation of the linethrough A that is perpendicular to AB. Give your answer in the form y =
mx+C.

Answers

The equation of the line that is perpendicular to line AB will be y = (5/8) x + c.

What is the equation of a perpendicular line?

Let the equation of the line be ax + by + c = 0. Then the equation of the perpendicular line that is perpendicular to the line ax + by + c = 0 is given as bx - ay + d = 0. If the slope of the line is m, then the slope of the perpendicular line will be negative 1/m.

A is the point (2, 3) and B is the point (7,-5). Then the slope of the line AB is given as,

m = (3 + 5) / (2 - 7)

m = - 8 / 5

Then the slope of the perpendicular line is given as,

⇒ -1/m

⇒ - 1/(- 8/5)

⇒ 5/8

Then the equation of the perpendicular line is given as,

y = (5/8) x + c

The equation of the line that is perpendicular to line AB will be y = (5/8) x + c.

More about the equation of a perpendicular line link is given below.

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Answer:

y=0.625x+1.75

Step-by-step explanation:

The equation of the line that goes through (2, 3) and (7, -5) needs to be found before finding the equation perpendicular to it. The formula y=mx+c will be used for finding this equation.

Calculating the slope between the data points:

m1=(3-(-5))/(2-7)=(8)/(-5)=-1.6

Finding the first y-intercept:

y=mx+c

c=y-mx

c=3-(-1.6*2)=3+3.2=6.2

The equation for the line that goes through the points is:

y=-1.6x+6.2

The perpendicular slope will be the opposite reciprocal of the original slope.

The second slope is found by first multiplying the first slope (m1) by -1:

m2=m1*-1=-1.6*-1=1.6

Then by taking the reciprocal:

m2=(1)/(1.6) =0.625

The second equation must have an intercept that goes through point A:

c=y-mx

c=3-(0.625*2)=3-1.25=1.75

The perpendicular equation is:

y=0.625x+1.75

How to write in standard form

Answers

Wen you write in standard form, that means you're writing it in number form. For example, instead of writing "eighty-two", you'll write "82". ;-)

What is the radian equivalent for 180 degrees ?

Answers

Answer:

π 3.142?

Step-by-step explanation:

I need to know what is 140% of 15

Answers

Something percent of a number is itself*something/100

For instance, 50% of 10 is 10*50/100=10/2=5

Here, 15*(140)/(100)=21

Final answer:

140% of 15 is calculated by converting the percentage to a decimal (1.4) and then multiplying it by 15, giving a result of 21.

Explanation:

To determine 140% of 15, the process involves converting the percentage to a decimal and multiplying it by the given number. In the first step, 140% is transformed into 1.4 by dividing it by 100. Next, 15 is multiplied by 1.4. Executing this multiplication yields a final result of 21. The calculation follows a two-step procedure: conversion to a decimal and multiplication. This method ensures accurate determination of the desired percentage. In this case, the outcome of 140% of 15 is precisely 21, showcasing the systematic approach used in the mathematical computation.

Learn more about Percentage calculation here:

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