Find the value sqrt(225)sqrt(16)+sqrt(100) 1/3-sqrt(81) sqrt(400) × 2 + sqrt(4975)

Question

ScanSolve AI Tutor · Accepted Answer

Here are the solutions to your homework problems:

:

\frac{\sqrt{225} - \sqrt{100}}{\sqrt{16} + 1^2}

Calculate the square roots and the exponent.
$\frac{15 - 10}{4 + 1}$
Perform the subtraction in the numerator and the addition in the denominator.
$\frac{5}{5}$
Perform the division.
$1$
The value is $\boxed{1}$ .

:
$213 - \sqrt{381}$
Calculate the square root of 381.
$\sqrt{381} \approx 19.52$
Perform the subtraction.
$213 - 19.52 = 193.48$
The value is $\boxed{193.48}$ .

:
$3(400 \times 2) + (\sqrt{49} + 75)$
Perform the operations inside the parentheses.
$3(800) + (7 + 75)$
Perform the multiplication and the addition inside the second parenthesis.
$2400 + 82$
Perform the addition.
$2482$
The value is $\boxed{2482}$ .

Find the value sqrt(225)sqrt(16)+sqrt(100) (1)/(3)-sqrt(81) sqrt(400) x 2 + sqrt(4975)