You were in person 148 of the days of school. What percent were you in person? (round to the nearest tenth of a percent)

Question

01-05-2021
Mathematics

Answered

IDNLearn.com is your reliable source for expert answers and community insights. Ask your questions and receive detailed and reliable answers from our experienced and knowledgeable community members.

You were in person 148 of the days of school. What percent were you in person? (round to the nearest tenth of a percent)

Sagot :

We value your presence here. Keep sharing knowledge and helping others find the answers they need. This community is the perfect place to learn together. Find precise solutions at IDNLearn.com. Thank you for trusting us with your queries, and we hope to see you again.

In 1803, The United States Acquired Approximately 828,000 Square Miles Of Land West Of The Mississippi River For $15 Million. The Purchase Nearly Doubled The Si

Simplify The Expression.[tex]\[ \frac{6x^2 + 35x - 6}{2x^2 - 72} \][/tex]

What Is 5.67 Rounded To The Nearest Whole Number?

2. Despite The Challenges These Tribal Nations Experienced, How Do These Indigenous Groups Show Resiliency?

\begin{tabular}{|c|c|c|c|}\hline \multirow{3}{}{\begin{tabular}{l} Total Pieces Of Food Eaten \\(from Previous Page)\end{tabular}} & \multirow[b]{2}{}{ Floc

The Price Of One Share Of Acme Company Declined $5 Per Day For 4 Days In A Row. How Much Did The Price Of One Share Change In Total After The 4 Days?(Explore Ac

Composite Mathematics12. For Every Natural Number [tex]n[/tex], [tex](n+1)^2 - N^2[/tex] Equals:A. [tex]n - (n+1)[/tex]B. [tex](n+1) - N[/tex]C. [tex](n-1) + N[

B. Factor The Following Polynomials With Common Monomial Factors.7. [tex]4x^3 + 4x^2 + 4x = \quad \quad \quad[/tex]8. [tex]5x^2 - 10x = \quad \quad \quad[/tex]9

Use The Quotient Property To Generate An Equivalent Expression To [tex]\frac{9^{\frac{3}{5}}}{9^{\frac{1}{5}}}[/tex]. What Is The Simplified Exponent?[tex]\squa

Simplify And Solve The Following Expression:[tex]\[ (-21) \times [(-4) + (-6)] = [(-21) \times (-4)] + [(-21) \times (-6)] \][/tex]For Any Integer [tex]$ A $[