All categories

2 years ago

If the divisor is 40 what is the least three digit dividend that would give a remainder of 4

1 answer:

7 0

<span>1. </span><span>Find the least 3 digit dividend that would give a remainder of 4, in where the divisor is 40
=> x + 4 / 40
Since the quotient is not given, it doesn’t matter what the quotient is as long as we have a remainder of 4 when we divide it with 40
=> Let’s try multiplying 40 first to find a 3 digit number
=> 40 x 2 = 80, not the anser
=> 40 x 3 = 120, this is a 3 digit number and the least 3 digit number
Thus the equation and the answer would be
=> 120 + 4 / 40
=> 124 / 40
=> 3 remainder of 4</span>

You might be interested in

If 2m = 4x and 2w = 8x, what is m in terms of w?

Mariana [72]

2^m=2^n take the natural log of both sides

m*ln2=n*ln2 divide both sides by ln2

m=n

6 0

2 years ago

Read 2 more answers

5. Anthony has 80 pine tree seedlings to plant in his meadow. He first plants one row of 12

inna [77]

D. 16 clusters
Hope it helps

7 0

1 year ago

Complete the equation of the line through (-6,5)(−6,5)left parenthesis, minus, 6, comma, 5, right parenthesis and (-3,-3)(−3,−3)

goldenfox [79]

Answer:

The answer to your question is: y = -8/3 x - 11

Step-by-step explanation:

A (-6, 5)

B (-3, -3)

Process

1.- Find the slope of the line

Formula

$m = \frac{y2 - y1}{x2 - x1}$

Substitution

$m = \frac{-3 - 5}{-3 + 6}$

Simplifying

$m = \frac{- 8 }{3}$

2.- Find the equation of the line

Formula

( y - y1) = m(x - x1)

Substitution

( y + 3) = -8/3 (x + 3)

Simplifying

y + 3 = -8/3 x - 8

y = -8/3 x - 8 - 3

y = -8/3 x - 11

4 0

1 year ago

You plan to accumulate 100,000 at the end of 42 years by making the follow-

Mariana [72]

Answer:

Y = 479.17

Step-by-step explanation:

At the end of year 14, the balance from the deposits of X can be found using the annuity due formula:

A = P(1+r/n)((1 +r/n)^(nt) -1)/(r/n)

where P is the periodic payment, n is the number of payments and compoundings per year, t is the number of years, and r is the annual interest rate.

A = X(1.07)(1.07^14 -1)/0.07 ≈ 24.129022X

This accumulated amount continues to earn interest for the next 28 years, so will further be multiplied by 1.07^28. Then the final balance due to deposits of X will be ...

Ax = (24.129022X)(1.07^28) = 160.429967X

The same annuity due formula can be used for the deposits of Y for the last 10 years of the interval:

Ay = Y(1.07)(1.07^10 -1)/.07 = 14.783599Y

Now we can write the two equations in the two unknowns:

Ax +Ay = 100,000

X - Y = 100

From the latter, we have ...

X = Y +100

So the first equation becomes ...

160.429967(Y +100) +14.783599Y = 100000

175.213566Y +16,043.00 = 100,000

Y = (100,000 -16,043)/175.213566 ≈ 479.17