What is difference between 783 and366

Answers

Answer 1

Answer: If you mean subtraction, then its 417.

Answer 2

Answer: The answer would be 417

Related Questions

Find the slope y=-5x-1
Given the data points (1, 4), (2, 9), and (4, 19), which of the following equations describes the best-fit line?A. = -1 + 5x B. = 1 + 5x C. = 2 + 5x D. = 5 + 1x
Explain why it is necessary to rename 4 1/4 if you subtract 3/4 from it
Garland started the week with an odometer reading of 58,240 miles and a full tank. He ended the week with an odometer reading of 58,615, and he re-filled the tank with 15 gallons of gas. How many miles per gallon did he get to the nearest whole number? (Points : 2) 25 24 23 22
If f(x) = 2x + 3 and g(x) = x2-7, find (f+g)(x)

Determine the derivative of the following and leave the answer with positive exponentsAy/ax if y=5x+√x to the exponent 5/2x²

Answers

Hello,

It was a long time i have done this.

y=(5x+√x) ^(2.5 x²)

ln y= 2.5x² ln (5x+√x)

We use:
d (ln y)/dx=1/y* dy/dx

y'/y= 5x*ln(5x+√x)+2.5x²*1/(5x+√x) *(5+1/(2√x))

y'=(5x+√x) ^(2.5 x²)*[5x*ln(5x+√x)+2.5x²*1/(5x+√x) *(5+1/(2√x))]

Which System of Equations represents the problem given?Erin bought 4 jars of jelly and 6 jars of peanut butter for $19.32. Adam bought 3 jars of
jelly and 5 jars of peanut butter for $15.67. Find the cost of a jar of peanut butter.

answer choices in pic

Answers

Answer:

see below

Step-by-step explanation:

If we let j represent the cost of a jar of jelly, and p represent the cost of a jar of peanut butter, then Erin's purchase has the dollar value ...

4j +6p = 19.32

Only the answer choice shown below includes this equation.

The width,w, of a rectangular garden is X -2 the area of the garden is X^3-2X-4 what is an expression for the length of the garden? A. X^2-2x-2
B. X^2+2x-2
C. X^2-2x+2
D. X^2+2x+2

Answers

Answer:

D. $x^2+2x+2$

Step-by-step explanation:

We know that,

The area of a rectangle is,

A = l × b,

Where, l is the length of the rectangle,

w is the width of the rectangle,

Given,

$A = x^3-2x-4$

$w=(x-2)$

By substituting values,

$x^3-2x-4=(x-2)l$

$\implies l = (x^3-2x-4)/(x-2)=x^2+2x+2$ ( By long division shown below )

Hence, the length of the rectangular garden is $x^2+2x+2$

Option D is correct.

$A=lw \Rightarrow l=(A)/(w)$
A - area, l - length, w - width

$w=x-2 \nA=x^3-2x-4 \n \nl=(x^3-2x-4)/(x-2)=(x^3-2x^2+2x^2-4x+2x-4)/(x-2)=(x^2(x-2)+2x(x-2)+2(x-2))/(x-2)= \n=((x^2+2x+2)(x-2))/(x-2)=x^2+2x+2$

The answer is D. x²+2x+2.

What is the perimeter of a rhombus-shaped street sign with a 35-cm side? A. 280 cm
B. 140 cm
C. 1,225 cm
D. 70 cm

Answers

A rhombus has a total of 4 sides. All sides are equal. The formula of getting the perimeter of a rhombus is:
Perimeter = 4 * S
Perimeter = 4 * 35 cm
Perimeter = 140 cm.

So the perimeter of a rhombus-shaped street sign that has a 35-cm side is equal to (B) 140 cm.

Which expression gives the surface area of a sphere with radius r?A. r2
B. 4r3
C. 4r2
D. 4r2

Answers

The surface area of a sphere is the area of four great circles . . . 4 π r² .

Apparently, either 'C' or 'D' was supposed to be the correct choice,
but the π got lost in the pantry on the way to the printer.

Answer:

Area of sphere is given by $4\cdot \pi\cdot r^2$

Step-by-step explanation:

The surface area of sphere is given by:

$\text{Area of sphere}=4\cdot \pi\cdot r^2$

Option C and D are correct but $\pi$ is missing in the options

Option A and B are incorrect.

$\pi=3.14$ to solve the area of sphere when radius is given a constant value.

Given: PQ congruent to SR, PQR congruent to SRQ
Prove: PQR congruent to SRQ

Answers

Answer:

ΔPQR is congruent to ΔSRQ b the Side-Angle-Side rule of congruency ${}$

Step-by-step explanation:

The two column proof is given as follows;

Statement ${}$ Reason

1. $\overline {PQ}$ ≅ $\overline {SR}$ ${}$ Given

2. ∠PQR ≅ ∠SRQ ${}$ Given

3. $\overline {QR}$ ≅ $\overline {QR}$ ${}$ By reflexive property

4. ΔPQR ≅ ΔSRQ ${}$ By SAS rule of congruency ${}$

When two sides and an included angle of one triangle are congruent to the corresponding two side and an included angle of another triangle, both triangles are said to be congruent by the Side-Angle-Side SAS rule of congruency.

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